given that sin (A+B) = sin A cos B + cos A sin B , find the value of sin 75
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Sol:
Given Sin(A+B) = Sin A Cos B + Cos A Sin B.
Sin 75 = Sin ( 45 + 30) = Sin 45 Cos 30 + Cos 45 Sin 30.
Sin 75 = (1 / √2) ( √3 / 2) + (1 / √2) ( 1 / 2) = [ √3 + 1] / 2√2.
Given Sin(A+B) = Sin A Cos B + Cos A Sin B.
Sin 75 = Sin ( 45 + 30) = Sin 45 Cos 30 + Cos 45 Sin 30.
Sin 75 = (1 / √2) ( √3 / 2) + (1 / √2) ( 1 / 2) = [ √3 + 1] / 2√2.
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HEY , ANSHIKA HERE IS YOUR ANSWER ^_^
●Sin(A+B) = Sin A Cos B + Cos A Sin B.
●Sin 75 = Sin ( 45 + 30) = Sin 45 Cos 30 + Cos 45 Sin 30.
◆Sin 75 = (1 / √2) ( √3 / 2) + (1 / √2) ( 1 / 2) = [ √3 + 1] / 2√2.
HAPPY TO HELP !!!!
●Sin(A+B) = Sin A Cos B + Cos A Sin B.
●Sin 75 = Sin ( 45 + 30) = Sin 45 Cos 30 + Cos 45 Sin 30.
◆Sin 75 = (1 / √2) ( √3 / 2) + (1 / √2) ( 1 / 2) = [ √3 + 1] / 2√2.
HAPPY TO HELP !!!!
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