If m2≫m1. then the center of mass is located:

Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system. Express your answer in terms of m1
, m2
, x1
, and x2
. Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . m m x x X_cm= ? 2- If m2?m1 ,
then the center of mass is located: Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . m m If ,
then the center of mass is located:

to the left of m1 at a
distance much greater than x2?x1

to the left of m1 at a
distance much less than x2?x1

to the right of m1 at a
distance much less than x2?x1

to the right of m2 at a
distance much greater than x2?x1

to the right of m2 at a
distance much less than x2?x1

to the left of m2 at a
distance much less than x2?x1
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are
and
. Find the component of
the velocity of the center of mass
at that moment. Keep in mind that, in general:
.
Express your answer in terms of m1
, m2
, v1x
, and v2x
. (V_cm)x=
4-
Assume that the x components of the blocks’ momenta at
a certain moment are
and
. Find the x component of the velocity of the center of
mass
at that moment.
Express your answer in terms of
,
,
, and
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x
and a2x
. Find the x component of the acceleration of the center
of mass (acm)x
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1
, m2
, a1x
, and a2x
.

Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- A


</p>
<p>General guidance</p>
<p>Concepts and reason<br />
The concepts required to solve the given question are center of mass of the system, velocity of the center of mass and the acceleration of the center of mass of the system.<br />
First, find an expression for the coordinate of the center of mass of the system in terms of mass and position of the objects. In the next part, find the position of the center of mass when the mass 2 is greater than mass 1.<br />
Next, find the expression for velocity of the coordinate of the center of mass by using the relation between the position, velocity and time. Then, find an expression for the component of the velocity of center of mass in terms of momentum of the blocks by using the law of conservation of momentum.<br />
Finally, arrive at an expression for the component of acceleration by using the relation between the acceleration, velocity and time.</p>
<p>Fundamentals</p>
<p>Center of mass of a system is defined as the “point at which all of the mass of an object or system is said to be concentrated, for the purpose of linear or translational motion only”.<br />
Expression for center of mass along the direction is,</p>
<p>Here, is the center of mass of the system along the direction, , are the mass of the objects 1, 2, and , are the positions of the objects 1 and 2.<br />
The center of mass moves along with the system of particles. Velocity of the center of mass is the ratio of the sum of the momentum of each particle to the total mass of the system.<br />
The velocity of the center of mass is,</p>
<p>Here, is the velocity of the center of mass and , are the velocities of the mass 1,2 respectively.<br />
Momentum of the object is,</p>
<p>Here, is the momentum.<br />
The law of conservation of momentum is,</p>
<p>Here, is the initial momentum and is the final momentum.<br />
Acceleration of the center of mass arises when the velocity of the center of mass changes. The acceleration is,</p>
<p>Here, is the acceleration, is the change in velocity and is the change in time.</p>
<p>Step-by-step</p>
<p>Step 1 of 5</p>
<p>(1)<br />
The x component of the center of mass is,</p>
<p>Here, is the first mass, is the second mass, is the position of first mass and is the position of the second mass. </p>
<p>Part 1<br />
The component of center of mass of the system is .</p>
<p>The center of mass of a system of the objects is inversely proportional to the total mass of the system.</p>
<p>Do not write the expression for the component of center of mass of the system as . The correct expression for the component of center of mass of the system is .</p>
<p>Use the expression for x component of the center of mass to calculate the position of the center of mass for .</p>
<p>Step 2 of 5</p>
<p>(2)<br />
The x component of the center of mass is,</p>
<p>If the mass , the mass is negligible. The equation of x component of the center of mass become, </p>
<p>If the mass , then the center of mass of the system of objects lies closer to position and away from position . Then the position of the center of mass will be to the left of mass at a distance much less than .</p>
<p>Part 2<br />
The location of center of mass of the system is to the left of mass at a distance much less than .</p>
<p>The position of the center of mass of a system of two objects would lie closer to the object having the higher mass.</p>
<p>Do not take the position of the center of mass as to the right of mass at a distance much greater than . The correct expression is to the left of mass at a distance much less than .</p>
<p>Use the expression for velocity to calculate the velocity of the center of mass.</p>
<p>Step 3 of 5</p>
<p>(3)<br />
The velocity of the center of mass is,</p>
<p>Substitute for . The velocity of center of mass is,</p>
<p>Part 3<br />
The coordinate of the velocity of the center of mass is .</p>
<p>The velocity of the center of mass is the ratio of sum of the products of mass and velocity of the objects to the total mass of the system.</p>
<p>Do not write the expression for the velocity of the center of mass of the system as . The correct expression is .</p>
<p>Express the velocity of the center of mass in terms of momentum of the objects 1 and 2 using the law of conservation of momentum.</p>
<p>Step 4 of 5</p>
<p>(4)<br />
The initial momentum of the system is,</p>
<p>The final momentum of the system is,</p>
<p>Here, , are the velocities of the objects 1 and 2 at the particular moment.<br />
Momentum of the object 1 at an instant,</p>
<p>Momentum of the object 2 at an instant,</p>
<p>According to the law of conservation of momentum,</p>
<p>Substitute for and for . The law of conservation of momentum is,</p>
<p>Rearrange the equation in terms of the x component of velocity of center of mass. The x component of velocity of center of mass is,</p>
<p>Part 4<br />
The component of velocity of center of mass at the moment is .</p>
<p>The component of velocity of center of mass at the moment is directly proportional to the sum of the momenta , and inversely proportional to the total mass of the system.</p>
<p>Do not take the expression for the component of velocity of center of mass at the moment as . The correct expression is .</p>
<p>Use the expression for acceleration to calculate the x component of the acceleration of the center of mass.</p>
<p>Step 5 of 5</p>
<p>(5)<br />
The x component of the acceleration of the center of mass is,</p>
<p>Acceleration of the mass at the moment,</p>
<p>Acceleration of the mass at the moment,</p>
<p>Substitute for . The x component of acceleration of the center of mass is,</p>
<p>Part 5<br />
The component of acceleration of center of mass of the system is .</p>
<p>The component of acceleration of the center of mass at the instant is directly proportional to the sum of the products of mass and acceleration of the objects 1 and 2 at that instant.</p>
<p>Do not take the expression for the component of acceleration of the center of mass at the moment as . The correct expression is .</p>
<p>Answer</p>
<p>Part 1<br />
The component of center of mass of the system is .</p>
<p>Part 2<br />
The location of center of mass of the system is to the left of mass at a distance much less than .</p>
<p>Part 3<br />
The coordinate of the velocity of the center of mass is .</p>
<p>Part 4<br />
The component of velocity of center of mass at the moment is .</p>
<p>Part 5<br />
The component of acceleration of center of mass of the system is .</p>
<p>Answer only<br />
Part 1<br />
The component of center of mass of the system is .</p>
<p>Part 2<br />
The location of center of mass of the system is to the left of mass at a distance much less than .</p>
<p>Part 3<br />
The coordinate of the velocity of the center of mass is .</p>
<p>Part 4<br />
The component of velocity of center of mass at the moment is .</p>
<p>Part 5<br />
The component of acceleration of center of mass of the system is .</p>
<p>ሜዳ+mዴ m + m<br />
ካሄ+mb2 m +m<br />
p = mv<br />
P. =P<br />
=D<br />
ሜዳ+mዴ m + m<br />
(x +x2)/2<br />
(mx, + m,x)/(m +m)<br />
(mx, + m,x)/(m +m)<br />
uu<br />
(mx + myx) (m +m,)<br />
uu<br />
1 – (ካና + mx) (ma)<br />
uu<br />
Ix-x<br />
Ix-x<br />
Ix-x<br />
dt p = *(a)<br />
(mx, +m_x)/m, + m2<br />
(“…). =3 1(mx +mx di m+m -… -% % mሃ +mb2 m+m<br />
my/(m + m)<br />
( + a)/(a + au)<br />
P: =(m, +m)(v.m),<br />
P, = mx + m V:2<br />
Pri = mv,<br />
Px2 = m, V2<br />
P. =P<br />
(m + m2)(em)<br />
2*a+u+”a’u<br />
(m +m2)(vm), = mys + , V:2<br />
(m +m2)(vm), = mys + , V:2<br />
( ) = + mሄ2 m +m – P4 +P: + ‘uu u<br />
(Px +Px2)/m + m2<br />
(ཡ)ཀྵ –་(ཡ༠)<br />
0: 1 dt<br />
dv.2 0x2dt<br />
(my: + mv:2)/m, + m2<br />
u + ‘w “pu + pਘ “ + ‘ # (2)<br />
(?u + ‘)/(“*d’u)<br />
(mas + ma 2)/(m + m2)<br />
(mx, + m,x)/(m +m)<br />
(mx, + m,x)/(m +m)<br />
mዲ +mዴ<br />
(mx, + m2x2)(m, +m)<br />
2(x, +x2)<br />
Ix-x<br />
Ix-x<br />
Ix-x<br />
Ix-x<br />
Ix-x<br />
We were unable to transcribe this image</p>
<p><img src= Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find the x coordinate xcmx_cm of the center of mass of the
system.
Express your answer in terms of m1 
, m2 
, x1 
, and x2 
.
X_cm= ?
2- 
If m2?m1 ,
then the center of mass is located:
If ,
then the center of mass is located:




to the left of m1 at a
distance much greater than x2?x1 



to the left of m1 at a
distance much less than x2?x1 



to the right of m1 at a
distance much less than x2?x1 



to the right of m2 at a
distance much greater than x2?x1 



to the right of m2 at a
distance much less than x2?x1 




to the left of m2 at a
distance much less than x2?x1 
3-
Recall that the blocks can only move along the x axis.
The x components of their velocities at a certain moment
are 
and 
. Find the component of
the velocity of the center of mass 
at that moment. Keep in mind that, in general: 
. 
Express your answer in terms of m1 
, m2 
, v1x 
, and v2x 
. (V_cm)x=
4-
Assume that the x components of the blocks momenta at
a certain moment are 
and 
. Find the x component of the velocity of the center of
mass 
at that moment.
Express your answer in terms of 
, 
, 
, and 
. V_cm=?
5- Assume that the blocks are accelerating, and the x
components of their accelerations at a certain moment are
a1x 
and a2x 
. Find the x component of the acceleration of the center
of mass (acm)x 
at that moment. Keep in mind that, in general,
ax=dvx/dt

.
Express your answer in terms of m1 
, m2 
, a1x 
, and a2x 
.




no title providedFind the x coordinate xcmx_cm of the center of mass of the system.Express your answer in terms of m1 m_1 , m2 m_2 , x1 x_1 , and x2 x_2 .X_cm= ?2-If m2?m1 m_2 gg m_1, then the center of mass is located:If m_2 gg m_1, then the center of mass is located: to the left of m1 m_1 at a distance much greater than x2?x1 x_2 - x_1 to the left of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m1 m_1 at a distance much less than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much greater than x2?x1 x_2 - x_1 to the right of m2 m_2 at a distance much less than x2?x1 x_2 - x_1 to the left of m2 m_2 at a distance much less than x2?x1 x_2 - x_13-Recall that the blocks can only move along the x axis. The x components of their velocities at a certain moment are v_1x and v_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment. Keep in mind that, in general: v_x={dx}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , v1x v_1x , and v2x v_2x . (V_cm)x=4-Assume that the x components of the blocks momenta at a certain moment are p_1x and p_2x . Find the x component of the velocity of the center of mass (v_{rm cm})_x at that moment.Express your answer in terms of m_1 , m_2 , p_1x , and p_2x . V_cm=?5- Assume that the blocks are accelerating, and the x components of their accelerations at a certain moment are a1x a_1x and a2x a_2x . Find the x component of the acceleration of the center of mass (acm)x (a_{rm cm})_x at that moment. Keep in mind that, in general, ax=dvx/dt a_x={dv_x}/{dt} .Express your answer in terms of m1 m_1 , m2 m_2 , a1x a_1x , and a2x a_2x . Find









</p>
		</div>

				<footer class="entry-meta" aria-label="Entry meta">
			<span class="cat-links"><span class="screen-reader-text">Categories </span><a href="https://answerprime.com/category/education/" rel="category tag">Education</a></span> 		<nav id="nav-below" class="post-navigation" aria-label="Single Post">
			<span class="screen-reader-text">Post navigation</span>

			<div class="nav-previous"><span class="prev" title="Previous"><a href="https://answerprime.com/predict-whether-the-compounds-are-soluble-or-insoluble-in-water/" rel="prev">Predict whether the compounds are soluble or insoluble in water.</a></span></div><div class="nav-next"><span class="next" title="Next"><a href="https://answerprime.com/a-reader-using-a-historical-lens-to-analyze-a-text-will-be-most-concerned-with/" rel="next">A reader using a historical lens to analyze a text will be most concerned with</a></span></div>		</nav>
				</footer>
			</div>
</article>

			<div class="comments-area">
				<div id="comments">

		<div id="respond" class="comment-respond">
		<h3 id="reply-title" class="comment-reply-title">Leave a Comment <small><a rel="nofollow" id="cancel-comment-reply-link" href="/if-m2%E2%89%ABm1-then-the-center-of-mass-is-located/#respond" style="display:none;">Cancel reply</a></small></h3><form action="https://answerprime.com/wp-comments-post.php" method="post" id="commentform" class="comment-form" novalidate><p class="comment-form-comment"><label for="comment" class="screen-reader-text">Comment</label><textarea id="comment" name="comment" cols="45" rows="8" required></textarea></p><label for="author" class="screen-reader-text">Name</label><input placeholder="Name *" id="author" name="author" type="text" value="" size="30" required />
<label for="email" class="screen-reader-text">Email</label><input placeholder="Email *" id="email" name="email" type="email" value="" size="30" required />
<label for="url" class="screen-reader-text">Website</label><input placeholder="Website" id="url" name="url" type="url" value="" size="30" />
<p class="comment-form-cookies-consent"><input id="wp-comment-cookies-consent" name="wp-comment-cookies-consent" type="checkbox" value="yes" /> <label for="wp-comment-cookies-consent">Save my name, email, and website in this browser for the next time I comment.</label></p>
<p class="form-submit"><input name="submit" type="submit" id="submit" class="submit" value="Post Comment" /> <input type=