In triangle abc prove that cos square A by 2 + cos square B by 2 + cos square C by 2 equal to 2 + 2 sin a by 2 Sin B by 2 Sin C by 2
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Answer:
tanA+tanB+tanC/2cos
Step-by-step explanation:
Cos2A+2cos2B+2cos2C=2sinA+2sinB+2sinc/2
Cos(cosA+2cosB+2cosC) =2(sinA+sinB+sinC) /2
cos=sinA+sinB+since/cosA+2cosB+2cosC
Cos=tanA+tanB+tanC/2
tanA+tanB+tanC/2cos
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