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What is the length of the hypotenuse of an isoceles right-angled triangle of side 12cm?

What is the length of the hypotenuse of an isoceles right-angled triangle of side 12cm?

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Asked by K. Tanaka, Last updated: Nov 09, 2024

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John F. connor

John F. connor

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John F. connor
John F. connor, Content Marketing executive, MA, Minsk,Poland

Answered Feb 08, 2019

An isosceles triangle is a side where two of the sides are equal in length. These two sides are going to be the ones that meet at the right angle. The hypotenuse is the longer side of the triangle that is opposite of the right angle. Therefore, you already know that lengths of two sides of the triangle if one side is twelve centimeters. The Pythagorean Theorem has a formula of A squared plus B squared equal C squared.

An isosceles triangle is a side where two of the sides are equal in length. These two sides are

A and B are the equal sides on the isosceles triangle and C is the hypotenuse. So, twelve squared is equal to one hundred forty-four plus one-hundred forty-four which is the amount for B squared. The square root of two hundred eight-eight is sixteen point ninety-seven or almost 17 centimeters squared.

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