Math, asked by shauryashrivastava24, 6 months ago

how to solve 2 sin48° cos12°?​

Answers

Answered by aishikaroy
2

For this u can follow the following formula:

2sinAcosB= sin(A+B) + sin(A-B)

In this question we have ,

2sin48°cos12°

=sin(48°+12°) + sin(40°-12°)

=sin60°+sin26°

=1/√2+sin26°

you can leave the answer like this or use a calculator to find the value of sin26° . you cannot find the value of sin26° manually as 26° not one of the standard angles.

if you do use the calculator to find the value of sin26° , the value should be  0.438.

therefore ur answer should be  

1/1.414+ 0.438

=0.707+ 0.438

=1.145

hope u find this helpful :)

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