Math, asked by MIK87BLOOMINGBUDS, 11 months ago

Find the median values of sin 30, tan 45, cos 60, sec 60 and cosec 30​

Answers

Answered by Striker10
7

Answer:

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Yes

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Answered by JeanaShupp
16

Answer: Median is 1

Step-by-step explanation:

To find the median of sin30° , tan45°, cos60°, sec60° cosec30°

The values corresponding to these Trigonometric ratios is

\sin30^\circ = \dfrac{1}{2} , \tan45^\circ = 1 , \cos60^\circ=\dfrac{1}{2}, \sec 60^\circ= 2 , cosec30^\circ= 2

Arranging these in ascending order

\dfrac{1}{2} , \dfrac{1}{2} ,1,2,2

As the number of terms is odd

median = \dfrac{n+1}{2} th \text { term }= \dfrac{5+1}{2} th = 3rd \text { term}

which is 1

Hence, the median is 1

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