If `O` is the origin, `O P=3` with direction ratios `-1,2,a n d-2,` then find the coordinates of `Pdot`

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

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

If O is the origin, OP=3 with direction ratios proportional to -1, 2, -2 then the coordinates of P are-

Let OP = 21 where O is the origin, if the direction radios of OP are proportional to 6, -2, 3, then the coordinates of P are -

O is the origin and P is point at a distance of 3 units from origin. If direction ratios of OP are lt 1,-2,-2 gt , then the coordinates of P are

O is origin and P is a point at a distance of 7 units from origin if the direction ratios of OP are lt 3 ,-2, 6 gt , then the coordinates of P are (i) (3,-2,6) (ii) (21,-14,42) (iii) (3/7,-2/7,6/7) (iv) none of these

If O is the origin, OP = 3 with the direction cosines of OP is - (1)/(3) , (2)/(3), - (2)/(3), then find the coordinates of P .

If the distance between the origin O and point P is 5 units and the direction ratios of line segment are (1,-2,3) then the coordinates of P are

If O be the origin and OP=r and OP makes an angle theta with the positive direction of x-axis and lies in the XY plane find the coordinates of P.