How do you graph $y = csc x$ $y = csc x$ over the interval $- 6 (π) < x < 0$ $-6(pi) < x < 0$ ?

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Answer 1 · 2017-01-15T16:42:44

Graph is inserted. See explanation.

$| csc x | \geq 1$ $|csc x|>=1$ The graph is up to only #3pi=9.4255, nearly, up and down, from the axis y = 0.

The period of csc x is $2 π$ $2pi$ .

If x is restricted to $[- 6 π, 0] = [= 18.85, 0]$ $[-6pi, 0]=[=18.85, 0]$ , it spans to three periods,

graph{1/sin x [-18.85, 0, -9.4255, 9.425]}

How do you graph y=cscxy = csc x over the interval −6(π)<x<0-6(pi) < x < 0?