what is the period of the cosecant function graphed below?\n-2π -π π 2π x\n6\n4\n2\n-2\no $\frac{pi}{2}$\no…

what is the period of the cosecant function graphed below?\n-2π -π π 2π x\n6\n4\n2\n-2\no $\frac{pi}{2}$\no π\no $\frac{3pi}{2}$

what is the period of the cosecant function graphed below?\n-2π -π π 2π x\n6\n4\n2\n-2\no $\frac{pi}{2}$\no π\no $\frac{3pi}{2}$

Answer

Explanation:

Step1: Recall period definition

The period of a periodic function is the horizontal length of one complete cycle.

Step2: Observe the graph

From the graph of the cosecant function, we can see that one complete cycle occurs from (x = 0) to (x=\pi).

Answer:

(\pi)