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JEE MATHEMATICS MCQ: FUNCTIONS

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Application +4 | -1
If a,b,c,ka, b, c, k are real constants and α,β,γ\alpha, \beta, \gamma are real variables and atan⁡α+btan⁡β+ctan⁡γ=ka \tan \alpha+b \tan \beta+c \tan \gamma=k then the minimum value of tan⁡2α+tan⁡2β+tan⁡2γ\tan ^2 \alpha+\tan ^2 \beta+\tan ^2 \gamma is
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Correct option: D
k2a2+b2+c2\frac{k^2}{a^2+b^2+c^2}
Option D (k2a2+b2+c2\frac{{k^2}}{{a^2+b^2+c^2}}) is correct because it is derived from Cauchy-Schwarz inequality applied to the given equation.

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