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Write the equation of each curve in its final position. The graph of $y=\cot (x)$ is shifted $\pi / 2$ units to the left, reflected in the $x$ -axis, then translate...

Question

Write the equation of each curve in its final position. The graph of $y=\cot (x)$ is shifted $\pi / 2$ units to the left, reflected in the $x$ -axis, then translated 1 unit unward.

Write the equation of each curve in its final position. The graph of $y=\cot (x)$ is shifted $\pi / 2$ units to the left, reflected in the $x$ -axis, then translated 1 unit unward.



Answers

Match each graph with its function.
$y=\cot \left(x+\frac{\pi}{2}\right)$


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