Locate the centroid of a right angle triangle having base 100mm and height 150mm
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Construction: Draw PG and QG parallel to BC and AB respectively.
By the basic proportionality theorem, we have, APPB=AGGD.
By the property of the centroid, we know that AGGD=21.
⇒APPB=2⇒AP=2PB⇒PB=13AB.
By the basic proportionality theorem, we have, CQQB=CGGF.
By the property of the centroid, we know that CGGF=21.
⇒CQQB=2⇒CQ=2QB⇒QB=13CB.
In this particular problem, it is given that AB=150 mm and BC=100 mm.
⇒BP=50 mm and BQ=1003 mm.
⇒ If B is the origin and BC and BA are the directions of the positive X axis and the positive Y axis respectively, the position of the centroid is (50,1003).
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