simplify Sin (2A+3B) Cos (2A-3B)+Cos(2A+3B)Sin(2A-3B)
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Given : Sin (2A+3B) Cos (2A-3B)+Cos(2A+3B)Sin(2A-3B)
To Find : Simplify
Solution:
Sin (2A+3B) Cos (2A-3B)+Cos(2A+3B)Sin(2A-3B)
Sin x Cosy + Cosx Siny = Sin(x + y)
x = 2A + 3B
y = 2A - 3B
=> Sin (2A+3B) Cos (2A-3B)+Cos(2A+3B)Sin(2A-3B) = Sin ( 2A + 3B + 2A - 3B)
=> Sin (2A+3B) Cos (2A-3B)+Cos(2A+3B)Sin(2A-3B) = Sin (4 A)
Sin (2A+3B) Cos (2A-3B)+Cos(2A+3B)Sin(2A-3B) = Sin (4 A)
Learn More:
If 2 sin x = sin y and 2 cos x = 3 cos y then find the value of tan (x + y)
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cos(x+y).cos(xy)=cos^2y-sin^2x
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