How do you find the value of $cot 0$ $cot 0$ ?

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How do you find the value of $cot 0$ $cot 0$ ?

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Answer 1 · 2018-04-21T05:13:07

$cot 0$ $cot0$ doesn't exist; the cotangent doesn't exist for values of $x = n π .$ $x=npi.$

Explanation:

Recall that $cot x = \frac{cos x}{sin x} .$ $cotx=cosx/sinx.$ Then,

$cot 0 = \frac{cos 0}{sin 0}$ $cot0=cos0/sin0$ .

$cos 0 = 1, sin 0 = 0,$ $cos0=1, sin0=0,$

so

$cot 0 = \frac{1}{0}$ $cot0=1/0$ doesn't exist (division by zero). This gives rise to the fact that $cot x$ $cotx$ doesn't exist for $x = n π .$ $x=npi.$

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How do you find the value of $cot 0$ $cot 0$ ?

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How do you find the value of $cot 0$ $cot 0$ ?