Given: The cubic parent function is reflected over the x-axis, translated left 4 units, down 1 unit, and horizontally stretched by a factor of 2 CUBIC Function described (equation):
Cube Root Inverse Function (any representation)
C
:: f(x) = -(2(x + 5))- 1
:: f (x) = -({(x + 4)) ° - 1
:: f(x) = -2 (2+5)* - 1
:: f (x) = }(+5)
:: f (x) = (2+5)* +1
:: f (x) = (x + 1)9 - 5
:: f-? () = V2 (0 - 1) - 5
:: f'(c) = 722 + 2 - 5
The cube root parent function reflected over the y-axis,
translated one unit left, five units down,
:: and horizontally compressed by a factor of Y.
:: f'(2) = 27-2-1-4 :: f'() = = (x+1) - 5