If P(x,y,z) is a point on the line segment joining Q(2,3,4) and R(3,5,6) such that the projections of the vector −−→OP on the coordinate axes are 135,215,265 respectively, where O denotes the origin, then P divides QR in the ratio

If P(x,y,z) is a point on the line segment joining Q(2,3,4) and R(3,5,

1.	If P(x,y,z) is a point on the line segment joining Q(2,3,4) and R(3,5,6) such that the projections of the vector −−→OP on the coordinate axes are 135,215,265 respectively, where O denotes the origin, then P divides QR in the ratio
Answer» If $P (x, y, z)$ is a point on the line segment joining $Q (2, 3, 4)$ and $R (3, 5, 6)$ such that the projections of the vector $- - \to O P$ on the coordinate axes are $\frac{13}{5}, \frac{21}{5}, \frac{26}{5}$ respectively, where $O$ denotes the origin, then $P$ divides $Q R$ in the ratio

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If P(x,y,z) is a point on the line segment joining Q(2,3,4) and R(3,5,6) such that the projections of the vector −−→OP on the coordinate axes are 135,215,265 respectively, where O denotes the origin, then P divides QR in the ratio

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