If A+B-C= 180° and sin²A+sin²B-sin²C=K sin A sin B cos C, then the value of K is
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Answer:
the value of k is 2
Step-by-step explanation:
sin^2A = 1-cos(2A)/2
same as for sin^2B and sin^2C
now substitute this value in the equation
you get
sin^2A+sin^2B+sin^2C=
sin^2A as,
sin^2A = (1-cos(2A))/2
Therefore,
LHS =
= (1-cos(2A))/2+(1-cos(2B))/2+(1-cos(2C))/2
=3/2 - (cos(2A)+cos(2B)+cos(2C))
substitute it with the equation give you get answer
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