In $ riangle PQR$, the medians $PM, QN, RS$ intersect at $O$. The point $O$ divides $PM$ (from vertex $P$) in the ratio

Question

In $	riangle PQR$, the medians $PM, QN, RS$ intersect at $O$. The point $O$ divides $PM$ (from vertex $P$) in the ratio —

Accepted Answer

$2 : 1$

Answer

$1 : 1$

Answer

$1 : 2$

Answer

$3 : 1$

In △PQR\triangle PQR△PQR, the medians PM,QN,RSPM, QN, RSPM,QN,RS intersect at OOO. The point OOO divides PMPMPM (from vertex PPP) in the ratio —