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The domain of y=cscx is given by x≠npi

true or false?​

The domain of y=cscx is given by x≠npi true or false?​-example-1
User Cloudviz
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1 Answer

4 votes

Answer:

True

Explanation:

The graph of the function
y=csc(x) is shown below. So this graph is also known as a reciprocal function because it can be found as follows:


y=csc(x)=(1)/(sin(x))

Hence these are the features of this function:

  • The period is
    2\pi
  • Domain: All
    x\\eq n\pi
  • Range:
    (-\infty,-1] \ U \ [1. \infty)
  • Vertical asymptotes
    x\\eq n\pi
  • Symetry: Origin
The domain of y=cscx is given by x≠npi true or false?​-example-1
User MattSidor
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5.4k points