Prove that - 2 -6 - cosec 25 -6 - 3 tan2 -6 - 8

^2π6+ ^25π6+3tan ^2π/6 = ( √(3) )^2+2^2+3 ( 1√(3) )^2 =3+4+1 =8 ...

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Properties Derived from Trigonometric Identities

Prove that : ...

Question

Prove that : ${cot}^{2} \frac{π}{6} + {cosec}^{2} \frac{5 π}{6} + 3 {tan}^{2} \frac{π}{6} = 8$

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{cot}^{2} \frac{π}{6} + cosec \frac{5 π}{6} + 3 {tan}^{2} \frac{π}{6} = 6

Prove that:

${cot}^{2} \frac{π}{6} + cosec \frac{5 π}{6} + 3 {tan}^{2} \frac{π}{6} = 6$

c o t^{2} \frac{π}{6} + c o s e c \frac{5 π}{6} + 3 t a n^{2} \frac{π}{6} = 6

6^{1 / 2} \times 6^{1 / 4} \times 6^{1 / 8}

\infty = 6

6^{\frac{1}{2}} \times 6^{\frac{1}{4}} \times 6^{\frac{1}{8}} . . . . . \infty = 6

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