tanA +1/tanA =2 then show tanA^2 + 1/tan^2 =2
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Step-by-step explanation:
tanA+1/tanA=2
=>(tanA+1/tanA)^2=4 (squaring both sides)
=>tanA^2 +1/tanA^2+2*tanA*1/tanA=4
=>tanA^2+1/tanA^2=4-2
=>tanA^2+1/tanA^2=2
Hence,proved that tanA^2+1/tanA^2=2
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