In triangle ABC, if L and M are the points on AB and AC, respectively such that LM is parallel BC. BM and LC interested at O. Prove that ar (LOB) = ar (MOC)
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We know on same base and same parallel area are equal
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Step-by-step explanation:
angle LOB = angle MOC ( vertically opposite angle)
LB = MC
since midpoint divides into equal halves
angle LBO = angle MCO
since BM and CL bisects ABC and ACB into two equal halves
therefore LOB = MOC
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