With the usual notations prove that,
sin (A-B) a^2-b^2
---------- = -------------
sin(A+B) c^2
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Answer:
here we go
Step-by-step explanation:
Use Prove sin(A+B)sin(A−B)=sin2A−sin2Bsin(A+B)sin(A−B)=sin2A−sin2B
and sin(A+B)=sin(π−C)=?sin(A+B)=sin(π−C)=?
and Sine Law
sin(A−B)sin(A+B)=sinAcosB−sinBcosAsinAcosB+sinBcosA=2accosB−2bccosA2accosB+2bccosA=(a2−b2+c2)−(−a2+b2+c2)(a2−b2+c2)+(−a2+b2+c2)=a2−b2c2
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