the sides of triangle are 28cm 21 cm and 35 cm then the length of the altitude corresponding to the largest side of the triangle is
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i think the length of the altitude will be =1911/4 cm.
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Area of triangle
![= \sqrt{s(s - a)(s - b)(s - c)} \\ = \sqrt{(28 + 21 + 35)(84 - 28)(84 - 21)(84 - 35)} \\ = \sqrt{84 \times 56 \times 63 \times 49} \\ = 588 \sqrt{42} cm. = \sqrt{s(s - a)(s - b)(s - c)} \\ = \sqrt{(28 + 21 + 35)(84 - 28)(84 - 21)(84 - 35)} \\ = \sqrt{84 \times 56 \times 63 \times 49} \\ = 588 \sqrt{42} cm.](https://tex.z-dn.net/?f=+%3D++%5Csqrt%7Bs%28s+-+a%29%28s+-+b%29%28s+-+c%29%7D+%5C%5C++%3D++%5Csqrt%7B%2828+%2B+21+%2B+35%29%2884+-+28%29%2884+-+21%29%2884+-+35%29%7D++%5C%5C++%3D++%5Csqrt%7B84+%5Ctimes+56+%5Ctimes+63+%5Ctimes+49%7D+%5C%5C++%3D+588+%5Csqrt%7B42%7D+cm.)
= 1/2 × b × h
= 1/2 × 35 × h = 588 × sq. root of 42.
=>h = 217.7528874665cm.
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= 1/2 × b × h
= 1/2 × 35 × h = 588 × sq. root of 42.
=>h = 217.7528874665cm.
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