How can a triangle be divided into two parts of equal area?
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By drawing the median
if the two triangles are congruent then it will be proved that they have equal area
if the two triangles are congruent then it will be proved that they have equal area
pritiroy2003:
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I'm giving the simple example for u to understand
Let DD be the midpoint of side BCBC of a ΔABC.ΔABC. Joining AD, we obtain two triangles ABD and ACD.,
Using the formula for the area of a triangle:
(ΔABD)= ah/4
Similarly (ΔACD)= ah/4
Therefore, clearly these two areas are equal.
Let DD be the midpoint of side BCBC of a ΔABC.ΔABC. Joining AD, we obtain two triangles ABD and ACD.,
Using the formula for the area of a triangle:
(ΔABD)= ah/4
Similarly (ΔACD)= ah/4
Therefore, clearly these two areas are equal.
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