Math, asked by archanarajesh8085, 9 months ago

Express sec 79° + for 79° in terms of trigonometric ratios of angles between 0° and 45°​

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Answered by sriyanantaryasahpand
8

Answer:

COSEC 21 DEGREE + TAN 21 DEGREE

STEP BY STEP EXPLANATION :

GIVEN ,SEC 79 DEGREE + COT 79 DEGREE.

SO ,SEC 79 =COSEC 21..

AND COT 79 = TAN 21.

THUS , EXPRESSED .

HOPE THIS WILL HELP U A LOT..

Answered by harendrachoubay
8

Express  \sec79+\cot 79 in terms of  trigonometric ratios  of angles between 0° and 45​° is \csc 11+\tan 11.

Step-by-step explanation:

We have,

\sec79+\cot 79

To express  \sec79+\cot 79 in terms of  trigonometric ratios  of angles between 0° and 45​°.

\sec79+\cot 79

= \sec (90-11)+\cot (90-11)

Using the trigonometric identity,

\sec (90-A)=\csc A and

\cot (90-A)=\tan A

= \csc 11+\tan 11

\sec79+\cot 79 = \csc 11+\tan 11

Thus, express  \sec79+\cot 79 in terms of  trigonometric ratios  of angles between 0° and 45​° is \csc 11+\tan 11.

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