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If {P}{({x},{y},{z})} is a point on the line segment joining Q

Question

If $P (x, y, z)$ is a point on the line segment joining Q(2,2,4) and R(3,5,6) such that the projection of $O P$ on the axes are $\frac{13}{9}, \frac{19}{5}, \frac{26}{5}$ respectively, then P divides QR in the ratio:

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P (x, y, z)

is a point on the line segment joining Q(2,2,4) and R(3,5,6) such that the projection of

O P

on the axes are

\frac{13}{9}, \frac{19}{5}, \frac{26}{5}

respectively, then P divides QR in the ratio:

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Question Text

P (x, y, z)

is a point on the line segment joining Q(2,2,4) and R(3,5,6) such that the projection of

O P

on the axes are

\frac{13}{9}, \frac{19}{5}, \frac{26}{5}

respectively, then P divides QR in the ratio:

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