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If G^-1(y) is the inverse of G(x), which statement must be true? Check all that apply. A. The domain of G^-1(y) is the domain of G(x). B. The domain of G^-1(y) is the range of G(x). C. The range of G^-1(y) is the domain of G(x). D. The range of G^-1(y) is the range of G(x). E. G^-1(G(x))=x F. G(G^-1(x))=x
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Hmmmmmmm
A B D AND E?
Couldn't be A. A function and its inverse do not have the same domain.
B, C, E, F
let's take an arbitrary one-to-one function f(x), so it will have an inverse function. it sends all x we input, to y.|dw:1388280576744:dw|
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then the inverse function sends all y to x, by definition.|dw:1388280776565:dw|
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