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In the figure, \(\Delta A_{0}A_{1}A_{2}\) is an isosceles right-angled triangle with the hypotenuse \(A_{0}A_{1}\)=8cm. The second isosceles right-angled triangle \(\Delta A_{1}A_{2}A_{3}\) is generated by using the shorter side (\(A_{1}A_{2}\)) of \(\Delta A_{0}A_{1}A_{2}\) as the hypotenuse of the new triangle. The process is repeated infinitely. (a) Find the lengths of \(A_{1}A_{2}\), \(A_{1}A_{3}\) and \(A_{3}A_{4}\). (b) Find the total length of \(A_{0}A_{1}A_{2}A_{3}...A_{8}\). (c) Find the total area of all the triangles formed. @ganeshie8
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what do u knw about sides of an isosceles triangle ?
isosceles triangle has two equal sides. lets lebel them 'x'
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