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In a right-angled triangle ABC, the hypotenuse AC is of length 13 cm. A line drawn connecting the midpoints D and E of sides AB and AC is found to be 6 cm in length. The length of BC is
We can draw a figure like this,
D and E are mid points of AB and AC respectively
By, midpoint theorem we can say,
$$DE=\frac{1}{2}BC$$
So, $$BC=2\cdot DE$$
or, $$BC=2\times\ 6=12\ cm$$
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