Find the exact value of the real number y.
-$$y = \csc ^ { - 1 } ( - 1 )$$

Name: Find the exact value of the real number y. -\[y = \csc ^ { - 1 } ( - 1 )\]
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Question

Quizplus · Accepted Answer

The cosecant function, $\csc(x)$, is the reciprocal of the sine function, $\sin(x)$. The value of $\csc(x) = -1$ corresponds to $\sin(x) = -1$. The sine function reaches a value of -1 at $x = -\frac{\pi}{2}$. Therefore, $\csc^{-1}(-1) = -\frac{\pi}{2}$.

Find the Exact Value of the Real Number Y y=csc⁡−1(−1)y = \csc ^ { - 1 } ( - 1 )y=csc−1(−1)

Find the Exact Value of the Real Number Y $y = \csc ^ { - 1 } ( - 1 )$