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In R', consider the planes {P}_{{1}},{y}={0} and {P}_{{2}}:{x}

Question

In R', consider the planes $P_{1}, y = 0$ and $P_{2} : x + z = 1$ . Let $P_{3}$ , be a plane, different from $P_{1}$ , and $P_{2}$ , which passes through the intersection of $P_{1}$ , and $P_{2}$ . If the distance of the point $(0, 1, 0)$ from $P_{3}$ , is $1$ and the distance of a point $(α, β, γ)$ from $P_{3}$ is $2$ , then which of the following relation is (are) true ?

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In R', consider the planes

P_{1}, y = 0

and

P_{2} : x + z = 1

. Let

P_{3}

, be a plane, different from

P_{1}

, and

P_{2}

, which passes through the intersection of

P_{1}

, and

P_{2}

. If the distance of the point

(0, 1, 0)

from

P_{3}

, is

1

and the distance of a point

(α, β, γ)

from

P_{3}

2

, then which of the following relation is (are) true ?

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Question Text	In R', consider the planes $P_{1}, y = 0$ and $P_{2} : x + z = 1$ . Let $P_{3}$ , be a plane, different from $P_{1}$ , and $P_{2}$ , which passes through the intersection of $P_{1}$ , and $P_{2}$ . If the distance of the point $(0, 1, 0)$ from $P_{3}$ , is $1$ and the distance of a point $(α, β, γ)$ from $P_{3}$ is $2$ , then which of the following relation is (are) true ?
Answer Type	Video solution: 1
Upvotes	150