Let {P}(3 \sec \theta, 2 \tan \theta) {Q}(3 \sec \phi, 2 \tan \phi) be two points on { {x}^{2}}/{9}- { {y}^{2}}/{4}=1 such that \theta+\phi=\frac{\pi}{2} .0

WBJEE 2022 Math Solved Paper

Question : 5 of 75

Marks: +1, -0

Let P(3‌sec‌θ,2‌tan‌θ)Q(3‌sec‌φ,2‌tan‌φ) be two points on ‌

−‌

=1 such that θ+φ=‌

.0<θ,φ<‌

. Then the ordinate of the point of intersection of the normals at P and Q is

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