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(cot^2\ pi/6+c o s e c\ (5pi)/6+3tan^2\ ...

`(cot^2\ pi/6+c o s e c\ (5pi)/6+3tan^2\ (7pi)/6)/(2cos^2\ pi/3+c o s e c^2\ (7pi)/6*cot^2\ pi/3)` is equal to

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cot^2 pi/6 +cose c (5pi)/6 +3tan^2 pi/6=6

cot^2 pi/6 +cose c (5pi)/6 +3tan^2 pi/6=6

cot^2 pi/6 +cose c (5pi)/6 +3tan^2 pi/6=6

2sin^2 pi/6 +cose c^2 (7pi)/6 cos^2 pi/3=3/2

2sin^2(pi/6 )+c o s e c^2((7pi)/6)cos^2(pi/3)=3/2

2sin^2(pi/6 )+c o s e c^2((7pi)/6)cos^2(pi/3)=3/2

Prove that cot^2 pi/6 +cose c (5pi)/6 +3tan^2 pi/6=6

cot^(2)pi/6+"cosec"(5pi)/(6) + 3tan^(2)pi/6=6

Prove that cot^2(pi/6)+cosec((5pi)/6)+3tan^2(pi/6)=6