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Match the following
Column – I Column – II
(A) Maximum value of $y = \frac{1 - \tan^{2} (π / 4 - x)}{1 + \tan^{2} (π / 4 - x)}$ (P) 1
(B) Minimum value of $\log_{3}$ $(\frac{5 \sin x - 12 \cos x + 26}{13})$ (Q) 0
(C) Minimum value of $y = - 2 \sin^{2} x + \cos x + 3$ (R) $\frac{7}{8}$
(D) Maximum value of $y = 4 \sin^{2} θ + 4 \sin θ \cos θ + \cos^{2} θ$ (S) 5
(T) 6

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$A \to S; B \to Q; C \to T; D \to R$

$A \to S; B \to R; C \to Q T; D \to P S$

$A \to P; B \to Q; C \to R; D \to S$

$A \to R T; B \to P; C \to Q; D \to R$

answer is B.

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