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If 1 + sin2 = 3 sincos e, then prove that tan 0 = 1 or tan 0 = |
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Answer» 1++sin^2A=3sinAcosA , divide both side by cos^A. sec^2A+tan^2A=3tanA 1+tan^2A+tan^2A=3tanA 2tan^2A-3tanA+1=0 2tan^2A-2tanA-tanA+1=0 2tanA(tanA-1)-1(tanA-1)=0 (tanA-1)(2tanA-1)=0 Either tanA-1=0 tanA=1 , proved Or 2tanA-1=0 tanA= 1/2 (possible value). |
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