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Refer to the diagram attached. That is one of the properties of centroid in a Right Angled ∆.
The distance of the centroid in a Right Angled triangle from the base is (height/3) and that of centroid from the height is (base/3).(Refer to the other diagram).
So, by applying Pythagorean Theorem of ∆PQR,
we get PR = 13.
Using the above property of the centroid, in Rectangle BEOF(refer my diagram), BE=OF=1.66cm BF=OE=4cm.
Now in ∆OFB,

Solving this, we get,
OB= 4.308cm
The distance of the centroid in a Right Angled triangle from the base is (height/3) and that of centroid from the height is (base/3).(Refer to the other diagram).
So, by applying Pythagorean Theorem of ∆PQR,
we get PR = 13.
Using the above property of the centroid, in Rectangle BEOF(refer my diagram), BE=OF=1.66cm BF=OE=4cm.
Now in ∆OFB,
Solving this, we get,
OB= 4.308cm
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Hades09:
You're welcome.
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