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Find a numerical value of one trigonometric function of x if sin x cot x = 1/3

User Himekami
by
7.9k points

2 Answers

5 votes

Answer: see below

Explanation:

sin x cotx = sin x * cos x / sin x = cos x

so cos x = 1/3

User SigTerm
by
9.1k points
0 votes

Answer:


cosx=0.33

Explanation:

We are given that


sinxcotx=(1)/(3)

We have to find the numerical value of one trigonometric function.

We know that


cotx=(cosx)/(sinx)

Using the formula then we get


sinx* (cosx)/(sinx)=(1)/(3)


cox=(1)/(3)


cosx=0.33

Hence, the numerical value of one trigonometric function


cosx=0.33

User Robert Caspary
by
8.3k points

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