. Prove that sino + cose + 3sin’ocos'o = 1.
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Step-by-step explanation:
sinB=3sin(2A+B)
⇒sin(A+B−A)=3sin(A+A+B)
⇒sin(A+B)cosA−cos(A+B)sin(B)=3[sin(A+B)cosA+cos(A+B)sin(B)]
divide both side by cos(A+B).cosA
⇒tan(A+B)−tan(A)=3tan(A+B)+3tan(A)
⇒4tan(A)+2tan(A+B)=0
∴2tan(A)+tan(A+B)=0
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