ANSWER
y=x
y=x³
EXPLANATION
A function, f(x) has an inverse if and only if

Thus, the function is one to one.
For y=x or


Hence this function has an inverse.
For the function y=x² or f(x)=x².

This function has no inverse on the entire real numbers.
For the function y=x³ or f(x)=x³

This function also has an inverse.
For y=x⁴ or f(x) =x⁴

This function has no inverse over the entire real numbers.
Answer:
18
Step-by-step explanation:
Answer:
13/4
Step-by-step explanation:
If the f(x) factors into something the same as g(x), then you can cancel:
f(x) = 2x2 - 2x + 1 does not factor; therefor
( f / g) (x) = (2x2 -2x +1) / ( x + 1 )
that is all you can do to it
If you were asked to evaluate (f/g)(x) for some x, say x = 3 Then:
(f/g)(3) = ( 2(32) - 2(3) + 1) / (3 + 1)
= (18 - 6 + 1 ) / 4
= 13/4
Please brainliest!

The polynomial cannot be factored with rational numbers due to b being 5. You can factor it if b is equal to 6.
None
<span>94.25 centimeters is your answer. Hope this helps!</span>