SOLUTION: Algebraically find the equation of the inverse function for: h(x) = 1-x^3

Algebra.Com
Question 47086: Algebraically find the equation of the inverse function for: h(x) = 1-x^3
Answer by atif.muhammad(135)   (Show Source): You can put this solution on YOUR website!
h(x) = 1-x^3

The trick to finding the inverse of any function is this:

y = 1-x^3 ----- Make x the subject of the formula


1-y = x^3

x = 

Hence, our inverse function of h(x) is y =   (Make sure you swap the variables round).

RELATED QUESTIONS

a) Sketch the graph of g: x|--> {{{x^2+6x+7}}} b) Explain why g for x(belongs to)... (answered by Fombitz)
Given a function g(x)=3^x, find the equation for its inverse,... (answered by stanbon)
What is the inverse function of h(x) = 2 * 5throot((1-x)^3) +... (answered by It is costly)
Find the inverse of the function h(x) =... (answered by user_dude2008)
Find the inverse function of \ h(x) = 4 (x - 7)^3... (answered by jim_thompson5910)
Find the inverse function for f(x)= x^3 +... (answered by edjones)
Find the inverse of each function. Is the inverse a function? y=x^2-3... (answered by MathLover1,greenestamps)
For the function, find the equation of the inverse. Solve the new equation for y.... (answered by EdenWolf)
Find the inverse of each function. Is the inverse a function? f(x) = (x-1)^2 +... (answered by stanbon,Edwin McCravy)