What is the period of y = cot x?

Question

asked Feb 19, 2017 80.4k views

2 Answers

Tea Curran · Answer 1 · 2017-02-23T06:45:44+0000

Answer:

The period of cot function is
$\pi$

Explanation:

Given :
$y=\cot x$

To find : What is the period?

Solution :

Using the general form of the cot trigonometric function

$y=a\cot (bx-c)+d$

Where, a=1,b=1,c=0,d=0

Now, The period of the function formula is

$P=(\pi)/(b)$

The value of b=1,

$P=(\pi)/(1)$

$P=\pi$

Therefore, The period of cot function is
$\pi$