Mathematics › Trigonometric Equations › Solving Trigonometric Equation
Given, A+B+C=πNow,cosB=cosAcosC⇒cosπ-A+C=cosAcosC⇒-cosA+C=cosAcosC⇒cosAcosC-sinAsinC=-cosAcosC⇒sinAsinC=2cosAcosC⇒tanAtanC=2.
Given,
A+B+C=π
Now,
cosB=cosAcosC
⇒cosπ-A+C=cosAcosC
⇒-cosA+C=cosAcosC
⇒cosAcosC-sinAsinC=-cosAcosC
⇒sinAsinC=2cosAcosC
⇒tanAtanC=2.
Asked in: AP EAMCET 2022 (04 Jul Shift 2)
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