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JEE 2023 — Mathematics PYQ

JEE | Mathematics | 2023

The vertices of a hyperbola $H$ are $(\pm 6, 0)$ and its eccentricity is $\frac{\sqrt{5}}{2}$ . Let $N$ be the normal to $H$ at a point in the first quadrant and parallel to the line $\sqrt{2}x + y = 2\sqrt{2}$ . If $d$ is the length of the line segment of $N$ between $H$ and the $y$ -axis, then $d^2$ is equal to:

JEE 2023 — Mathematics PYQ

Choose the correct answer:

Explanation

Solution

1. Hyperbola ki Equation nikalna

2. Normal ki Equation aur Point $P$ pata karna

3. Distance $d$ nikalna

Explanation

Solution

1. Hyperbola ki Equation nikalna

2. Normal ki Equation aur Point $P$ pata karna

3. Distance $d$ nikalna