How do you draw the graph of $y = - cot x$ $y=-cotx$ for $0 \leq x < 2 π$ $0<=x<2pi$ ?

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Answer 1 · 2018-07-26T02:49:01

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Please read the explanation.

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We are given the trigonometric function::

$y = [- cot (x)]$ $color(red)(y=[-cot(x)]$

We will first generate a table of values for drawing the graph:

enter image source here

We must also use the constraint $(0 \leq x < 2 π)$ $color(blue)((0 <= x < 2 pi)$ while graphing.

If we draw the graph for the trigonometric function :

$y = [- cot (x)]$ $color(blue)(y=[-cot(x)]$ ,

the graph will look like:

enter image source here

If we use the restrictions: $(0 \leq x < 2 π)$ $color(blue)((0 <= x < 2 pi)$

our graph will look like:

enter image source here

Observe that the domain restrictions

will restrict the graph between $0$ $color(red)(0$ and $(2 π)$ $color(red)((2 pi)$ on the x-axis.

Hope it helps.

How do you draw the graph of y=-cotxy=−cotxy=-cotx for 0<=x<2pi0≤x<2π0<=x<2pi?