Three medians AD, BE and CF of DABC intersect at G. The

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Three medians AD, BE and CF of DABC intersect at G. The area of ∆ABC is 36 sq. cm. Then the area of ∆CGE is

Medians intersect at point G.
∴ ∆ABG = ∆BGC = ∆AGC.
GE bisects ∆CGE.
∴ ∆AGE = ∆CGE
∴ Area of ∆CGE

=	1	× Area of ∆ABC
	6

=	1	× 36 = 6 sq.cm.
	6