prove that two triangle having the same base and equal areas lie between the same
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Step-by-step explanation:
According to Theorem 9.3 : Two triangles having the same base (or equal bases) and equal areas lie between the same parallels. Therefore, DCPR D C P R is a trapezium. ... According to Theorem 9.3 : Two triangles having the same base (or equal bases) and equal areas lie between the same parallels.
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According to Theorem 9.3 :
Two triangles having the same base (or equal bases) and equal areas lie between the same parallels. Therefore, DCPR D C P R is a trapezium. Since (ΔBDC)and(ΔADC) ( Δ B D C ) a n d ( Δ A D C ) are on the same base CD and have equal areas, they must lie between the same parallel lines.
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