A right pyramid has its base a square `ABCD` and vertex `V. A` variable point `P` is taken on the edge `VB` and `Q` is t

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Q 1217412389.     A right pyramid has its base a square `ABCD` and vertex `V. A` variable point `P` is taken on the edge `VB` and `Q` is the midpoint of `BC`.

Statement - 1: The sum `AP + PQ` is the least if `A, p` and `Q` are collinear, when the plane `VBQ` is rotated about the edge `VB` to be in the same plane with the plane `VAP`

Statement - 2: When the planes `VAP` and `VBQ` form a single plane, `AP` and `PQ` are common perpendicular to edge `VB`.
A

Both Statement-1 and Statement-2 are true and Statement-2 is the correct explanations of Statement-1.

B

Both Statement-1 and Statement-2 are true and Statement-2 is not the correct explanation of Statement-1.

C

Statement-1 is true but Statement-2 is false.

D

Statement-1 is false but Statement-2 is true.

HINT


Solution
(Provided By a Student and Checked/Corrected by EXXAMM.com Team)

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