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[cot^2A(secA-1)]/1+sinA=[sec^2A(1-sinA)/1+secA
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trig?
yaaa
did you try multiplying and dividing by \((\sec A +1)(1-\sin A)\) on left side
cot²A(secA-1)/1+sinA cot²A(secA-1)(1-sinA)/((1+sinA)(1-sinA) cot²A(secA-1)(1-sinA)/(cos²A) (secA-1)(1-sinA)/(sin²A) (secA-1)(secA+1)(1-sinA)/(sin²A)(secA+1) (sec²A-1)(1-sinA)/(sin²A)(secA+1) (tan²A)(1-sinA)/(sin²A)(secA+1) ((sin²A)/(cos²A)(1-sinA))/(sin²A)(secA... (1-sinA)/((secA+1)(cos²A)) sec²A(1-sinA)/(1+secA)=RHS
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