Question

PLEASE HURRY

A cubic function vertically compressed by a factor of 1/5
translated three units to the right and four units up.

Answer 1

f(x) = (1/5)(x - 3)^3 + 4

Explanation:

I don't know what you're specifically asking for but im going to show you the equation for the stated problem.

To vertically compress the function by a factor of 1/5, we multiply the function by 1/5, resulting in f(x) = (1/5)x^3.

To translate the function three units to the right, we replace x with (x - 3), giving us f(x) = (1/5)(x - 3)^3.

To further translate the function four units up, we add 4 to the function, resulting in f(x) = (1/5)(x - 3)^3 + 4.

Hope i helped :))