plz answer my question number 45
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ANSWER: PLEASE FOLLOW
Sin2A+sin2B+sin2C
2×sin(2A+2B)/2×cos(2A-2B)/2+sin2C
=>2sin(180°-(A+B)×cos(A-B)+2sinC×cosC
=>2sinC×cos(A-B)+2sinC×cosC
=>2sinC[cos(A-B)+cosC]
=>2sinC[cos(A-B)×cos(180°-(A+B)]
=>2sinC[2sin(A-B+A+B)/2×sin(A+B-A+B)]
=>2sinC[2sinA×sinB]
=>4sinA×sinB×sinC
HENCE PROVED
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Answered by
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Answer:beautiful answer for beautiful girl
Step-by-step explanation:
sin2A + sin 2B +sin2C
= 2 sin(A+B)cos(A-B) + 2sinC cosC
=2sinC cos(A-B)+2sinC cosC
=2sinC (cos(A-b) + cos C)
=2sin C(cos(A-B) - cos(A+B) )
= 2sinC . 2sin A sin B
=4 sinA sin B sin C
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