# Is y=1/4x^0.5 a power function?

Is y=1/4x^0.5 a power function? explain your reasoning.

No   power function is a function of the form : where and are constant real numbers and is a variable. The domain of a power function
can sometimes be all real numbers, but generally a non-negativity is
used to avoid problems with simplifying. The domain of definition is
determined by each individual case.

It is a power function. Step-by-step explanation: We are given the following function in the question: We have to check whether the given function is a power function or not. Power Functions
: A power function is of the form: where a is a constant and not equal to zero and p is a real number. Comparing the given function, we get: Hence, the given function is a power function.

Y = 1/4x^0.5 is a power function because the exponent is a constant.

Yes because the general form of a power function is f(x)=cx^p, where c and p are real numbers. Since the function satisfies this form, the function is a power function.

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