[" The direction ratios of the line OP are equal "],[" and the length of "OP=sqrt(3)." Then "co-],[" ordinates of the point "P" are "]

The direction ratio of the line OP are equal and the length OP=sqrt(3) . Then the coordinates of the point P are (A) (-1,-1,-1) (B) (sqrt(3),sqrt(3),sqrt(3)) (C) (sqrt(2),sqrt(2),sqrt(2)) (D) (2,2,2)

The direction ratio o the lien OP are euqla and the length OP=sqrt(3) . Then the cooredinates of the point P are (A) (-1,-1,-1) (B) (sqrt(3),sqrt(3),sqrt(3)) (C) (sqrt(2),sqrt(2),sqrt(2)) (D) (2,2,2)

If OP=3 and the direction ratios of OP be 4,2 and 4 then find the co-ordinates of p.

AP is tangent to circle O at point P, What is the length of OP?

AP is tangent to circle O at point P, What is the length of OP?

If P is (-1,1,2) , then direction cosines of line OP are

If O is the origin,OP=3 with direction ratios -1,2, and -2, then find the coordinates of P.

If P-=(1,2,3) then direction cosines of OP are

In a plant cell, O.P. is equal to