how to prove (sec a+ cos a) *(sec a - cos a) = tan²a+sin²a
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Step-by-step explanation: Simplifying LHS
(Sec a + cos a)*(Sec a - cos a)
(1/cos a + cos a)*(1/cos a - cos a)
(Cos^2 a +1)/cos a *(1-cos^2 a)/cos
(Cos^2 a +1)/cos a*(sin^2 a)/cos a
(Cos ^2 a sin^2 a + sin^2 a)/cos^2 a
(Cos^2 a sin^2 a)/cos^2 a + (Sin^2 a)/cos^2 a
Sin^2 a + tan^2 a
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