<p>Let <img alt="$O$" height="14" src="https://latex.artofproblemsolving.com/5/1/d/51da37d984564162c87710ca27bea422f657fb73.png" width="16" /> be the intersection point of medians <img alt="$AP$" height="14" src="https://latex.artofproblemsolving.com/e/3/b/e3bb4eeb347e74e025fd175c22f1f7275af0555e.png" width="30" /> and <img alt="$CQ$" height="18" src="https://latex.artofproblemsolving.com/3/6/c/36c4513c51b21ded24a893c497f1c571a10e1b69.png" width="31" /> of triangle <img alt="$ABC.$" height="14" src="https://latex.artofproblemsolving.com/b/d/2/bd222166def59a3315433877917a826de6488031.png" width="49" /> if <img alt="$OQ$" height="16" src="https://latex.artofproblemsolving.com/e/5/2/e523074f8e48f3c3e9e81ea84cfb36ddaa7b28a4.png" width="28" /> is 3 inches, then <img alt="$OP$" height="14" src="https://latex.artofproblemsolving.com/2/5/d/25dcc9ecb8e7c6fb80766c186721353e6c3dc398.png" width="30" />, in inches, is:</p> <p> </p>

Question No: 496

Let $O$ be the intersection point of medians $AP$ and $CQ$ of triangle $ABC.$ if $OQ$ is 3 inches, then $OP$ , in inches, is:

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Tags: Geometry

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