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Find the altitude of a triangle which lie on thesmaller side of the triangle, whose side is 14cm, 16 cm, and 18 cm respectively. |
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Answer» Answer: Given, sides of triangle 5 CM, 12 cm, 13 cm. Now semi perimeter, s= = 2 sum of the sides of triangle
= 2 5+12+13 =15 cm Using heron's formula, Area of triangle= s(s−a)(s−b)(s−c)
= 15(15−5)(15−12)(15−13)
= 15×10×3×2 =30CM 2
Using altitude, area of triangle = 2 1 × base × altitude =30cm 2
= 2 1 ×13× altitude =30 = altitude = 13 30×2 =4.61 cm So, altitude corresponding to largest side is 4.61 cm. Step-by-step explanation: |
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