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If sinA +sin (2)^A=1 Prove that …

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If sinA +sin (2)^A=1 Prove that cos (2)^A+cos (4)^A=1

  • 1 answers

Poulami Dasgupta 6 years, 9 months ago

{tex}SinA + Sin\ ^ 2A = 1{/tex}

{tex}SinA = 1-Sin\ ^ 2A{/tex}

{tex}SinA = Cos\ ^ 2 A{/tex}( Using identity)

Squaring both sides,

{tex}(SinA)\ ^ 2 = ( Cos\ ^2 A )\ ^ 2{/tex}

{tex}Sin\ ^ 2 A=Cos\ ^ 4 A{/tex}

{tex}1- Cos\ ^ 2 A= Cos \ ^ 4 A{/tex}( Using identity)

{tex}1 = Cos \ ^ 2A + Cos \ ^ 4 A{/tex}

{tex}Cos \ ^ 2A + Cos \ ^ 4 A = 1{/tex}

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