Relation between perimeter and area of isosceles triangle
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I don't know the relation
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Answer:
{4 * √(2a + b) } / { b * √(2a -b) }
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Step-by-step explanation:
Assume equal side = a
unequal side/base = b
height = h = √{a² - (b/2)²}
Perimeter = 2a+b
Area = (1/2)*b*h = (1/2)*b*(√{a² - (b/2)²})
so Perimeter : Area :: (2a+b) : (1/2)*b*(√{a² - (b/2)²})
sloving this we get = {4 * √(2a + b) } / { b * √(2a -b) }
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