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In triangle PQR, M is the midpoint of ¯QR. Find PM.
PQ = 5, PR = 8, QR = 11

 May 3, 2024
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Find PM.

 

fQ(x)=52x2fR(x)=82(x11)225x2P=64x2P+22xP121xP=121+256422xP=3.¯72yP=3.333

P(3.¯72, 3.333)M(5.5, 0)¯PM=(xMxP)2+y2P=(5.53.727)2+3.3332¯PM=3.775

 

laugh !

 May 3, 2024
edited by asinus  May 3, 2024

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