vault backup: 2024-10-07 13:28:48
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@ -112,7 +112,7 @@ For any one to one function $f(x) = y$, a function $f^{-1}(y) = x)$. A function
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The inverse of a trig function is denoted as $sin^{-1}$, or $arcsin$ respectively.
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The inverse of a trig function is **not** the same as the reciprocal of a trig function, $\frac{1}{sin}$ is not the same as $sin
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The inverse of a trig function is **not** the same as the reciprocal of a trig function, $\frac{1}{sin}$ is not the same as $sin^{-1}$.
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- The *domain* of $f$ is the *range* of $f^{-1}$.
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- The *range* of $f$ is the *domain* of $f^{-1}$.
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