Prove 2 sin^2(3 pi/4) + 2 cos^2(pi/4) + 2 sec^2(pi /3) =10

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Prove that:\[2 \sin ^{2} \frac{3 \pi}{4}+2 \cos ^{2} \frac{\pi}{4}+2 \sec ^{2} \frac{\pi}{3}=10\] Prove that:\[2 \sin ^{2} \frac{3 \pi}{4}+2 \cos ^{2} \frac{\pi}{4}+2 \sec ^{2} \frac{\pi}{3}=10\]
Prove that: `2sin^2(3pi/4)+2cos^2(pi/4)+2sec^2(pi/3)=10` Prove that: `2sin^2(3pi/4)+2cos^2(pi/4)+2sec^2(pi/3)=10`
`2sin^(2)(3pi)/(4) + 2cos^(2)pi/4+2sec^(2)pi/3=10` `2sin^(2)(3pi)/(4) + 2cos^(2)pi/4+2sec^(2)pi/3=10`
'2sin^2(3pi/4)+2cos^2(pi/4)+2sec^2(pi/3)=10' || `2sin^(2)(3pi)/(4) + 2cos^(2)pi/4+2sec^(2)pi/3=10`
`2sin^2` `(3pi)/4` `+2cos^2` `pi/4` `+2sec^2` `pi/3=10`... `2sin^2` `(3pi)/4` `+2cos^2` `pi/4` `+2sec^2` `pi/3=10`...
`2sin^2` `(3pi)/4` `+2cos^2` `pi/4` `+2sec^2` `pi/3=10`... `2sin^2` `(3pi)/4` `+2cos^2` `pi/4` `+2sec^2` `pi/3=10`...
2sin^2(3pi)/4+2cos^2pi/4+2sec^2pi/3=10 | CLASS 11 | TRIGONOMETRIC FUNCTIONS | MATHS | Doubtnut 2sin^2(3pi)/4+2cos^2pi/4+2sec^2pi/3=10 | CLASS 11 | TRIGONOMETRIC FUNCTIONS | MATHS | Doubtnut
4. 〖2sin〗^2 3π/4+〖2cos〗^2 π/4+2〖sec〗^2 π/3=10 4. 〖2sin〗^2 3π/4+〖2cos〗^2 π/4+2〖sec〗^2 π/3=10