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Step-by-step explanation:
Sec(A) + tan(A) = p
= 1/cos(A) + Sin(A)/cos(A) = p
taking LCM of LHS:-
=(1+sin(A))/cos(A) = p
squaring both sides
=(1+sin(A))²/cos²(A) = p²
Now componendo and dividendo
=(1+sin(A))² + 1-sin²(A)/(1+sin²(A)-1+sin²(A)) =p²+1/p²-1
after taking common
1/sin(A) = p²+1/p²-1
now flipping upside down
sin(A) = p²-1/p²+1..... Hence proved
prachi1847:
thank you very much for this solution
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