If 1+cos A =root 2 Then show that sec A -1=root 2
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1+cosA=√2
or, cosA=√2-1
or, cosA=(√2-1)(√2+1)/(√2+1)
or, cosA=(2-1)/(√2+1)
or, cosA=1/(√2+1)
or, √2+1=1/cosaA
or, √2+1=secA
or, secA-1=√2 (proved)
or, cosA=√2-1
or, cosA=(√2-1)(√2+1)/(√2+1)
or, cosA=(2-1)/(√2+1)
or, cosA=1/(√2+1)
or, √2+1=1/cosaA
or, √2+1=secA
or, secA-1=√2 (proved)
Answered by
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1 + cosA = √2
CosA = √2 - 1
SecA = 1/CosA
=
=
=
SecA - 1 =
CosA = √2 - 1
SecA = 1/CosA
=
=
=
SecA - 1 =
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