Restrict the domain of the function f so that the function is one-to-one and has an inverse function.Then find the inverse function f-1.State the domains and ranges of f and f-1.
F(x) = (x - 5) 2
A)
The domain of f and the range of f-1 are all real numbers x such that x ≥ 5.The domain of f-1 and the range of f are all real numbers x such that x ≥ 0.
B)
The domain of f and the range of f-1 are all real numbers x such that x ≥ 0.The domain of f-1 and the range of f are all real numbers x such that x ≥ -5.
C)
The domain of f and the range of f-1 are all real numbers x such that x ≥ 5.The domain of f-1 and the range of f are all real numbers x such that x ≥ 0.
D)
The domain of f and the range of f-1 are all real numbers x such that x ≥ 0.The domain of f-1 and the range of f are all real numbers x such that x ≥ 5.
E)
The domain of f and the range of f-1 are all real numbers x such that x ≥ -5.The domain of f-1 and the range of f are all real numbers x such that x ≥ 0.
Correct Answer:
Verified
Q21: Restrict the domain of the function f
Q584: Use the functions given by
Q585: Use the functions given by f(x) =
Q586: Determine whether the function has an inverse
Q587: The function given by y = 0.03x2
Q588: Restrict the domain of f(x) = x2
Q591: Use the functions given by
Q592: Use the functions given by
Q593: Determine whether the function has an inverse
Q594: Use the functions given by
Unlock this Answer For Free Now!
View this answer and more for free by performing one of the following actions
Scan the QR code to install the App and get 2 free unlocks
Unlock quizzes for free by uploading documents