Let the line passing through the points and meet the plane at the point . Then, the distance of the point from the plane measured parallel to the line is equal to:

3 Explanation: Solution Step 1: Point nikalna Point aur se guzarne wali line ki equation: Is line par koi point hai. Yeh plane par hai: Isliye, point is . Step 2: Point se plane ki distance parallel to given line Ab humein point se plane tak ki distance nikalni hai jo line ke parallel ho. Line ki equation jo se guzre aur parallel ho: Point plane par hai: Step 3: Distance Sahi Option: (1) 3

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JEE 2023 — Mathematics PYQ

JEE | Mathematics | 2023

Let the line passing through the points $P(2, -1, 2)$ and $R(5, 3, 4)$ meet the plane $x - y + z = 4$ at the point $T$ . Then, the distance of the point $R$ from the plane $x + 2y + 3z + 2 = 0$ measured parallel to the line $\frac{x-7}{2} = \frac{y+3}{2} = \frac{z-2}{1}$ is equal to:

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