Check my answer? Inverse functions?
I think they're inverse functions, can anyone confirm?
yes! let me solve it
There are two steps to find the inverse: 1. switch between x and y (use y to replace f(x), if necessary) 2. solve for y in terms of x. You don't have to find the inverse to know if f(x) and g(x) are inverses of each other. Using one of the properties of inverse, we have f(g(x))=x, or g(f(x))=x. If the results are not x, then they are not inverses of each other. This is an easier way to solve this particular problem.
@JoeJoldin You said check your answer. So what is your answer, and how did you do it?
(fog)x=(gof)x then they are inverse of eachother so after solving i concluded that they arnt
@Imtiaz7 Ah shoot guess I was wrong then :/ @mathmate I'll try again on the next question
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