(a) To define the inverse sine function, we restrict the domain of sine to the interval . On this interval the sine function is one-to-one, and its inverse function sin^-1 is defined by sin^-1 x=y ⇔sin= . For example, sin^-1 (1)/(2)= because sin = . (b) To define the inverse cosine function, we restrict the domain of cosine to the interval . On this interval the cosine function is one-to-one and its inverse function cos^-1 is defined by cos^-1 x=y ⇔cos = . For example, cos ^-1 (1)/(2)= becau
(a) To define the inverse sine function, we restrict the domain o…
May 12, 2020
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SOLVED: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 . Explain your results. (There are many correct answers.) f(x)=(x-4)^2
SOLVED:Restrict the domain of the function f so that the function is o…
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