SOLUTION: the equation defines a one-to-one function f.
f(x) = 4x − 1
Verify that
f ∘ f −1
and
f −1 ∘ f
are both the identity function.
(f ∘ f −1)(x) = f(fâ€
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-> SOLUTION: the equation defines a one-to-one function f.
f(x) = 4x − 1
Verify that
f ∘ f −1
and
f −1 ∘ f
are both the identity function.
(f ∘ f −1)(x) = f(fâ€
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Question 1206605: the equation defines a one-to-one function f.
f(x) = 4x − 1
Verify that
f ∘ f −1
and
f −1 ∘ f
are both the identity function.
(f ∘ f −1)(x) = f(f −1(x))
(f −1 ∘ f)(x) = f −1(f(x)) Answer by MathLover1(20850) (Show Source):
