Find hypotenuse of isosceles triangle having congruent side a cm.
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Answer:
In an isosceles right angled triangle, the two sides on the right angle are equal . Hence, hypotenuse of the isosceles right angled triangle of side a=a2+a2 =2 a. Hence, length of hypotenuse =2 ×10=102. Answered By.
In an isosceles right angled triangle, the two sides on the right angle are equal . Hence, hypotenuse of the isosceles right angled triangle of side a=a2+a2 =2 a. Hence, length of hypotenuse =2 ×10=102. Answered By....
In an isosceles right angled triangle, the two sides on the right angle are equal . Hence, hypotenuse of the isosceles right angled triangle of side a=a2+a2 =2 a. Hence, length of hypotenuse =2 ×10=102. Answered By....Answer:
In an isosceles right angled triangle, the two sides on the right angle are equal . Hence, hypotenuse of the isosceles right angled triangle of side a=a2+a2 =2 a. Hence, length of hypotenuse =2 ×10=102. Answered By....Answer:102 cm. B.
In an isosceles right angled triangle, the two sides on the right angle are equal . Hence, hypotenuse of the isosceles right angled triangle of side a=a2+a2 =2 a. Hence, length of hypotenuse =2 ×10=102. Answered By....Answer:102 cm. B.5 cm. C.
In an isosceles right angled triangle, the two sides on the right angle are equal . Hence, hypotenuse of the isosceles right angled triangle of side a=a2+a2 =2 a. Hence, length of hypotenuse =2 ×10=102. Answered By....Answer:102 cm. B.5 cm. C.2 cm. D.
Step-by-step explanation:
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Answer:
Step-by-step explanation:
In an isosceles triangle, two of the sides are equal. The two sides of the triangle that are not the hypotenuse are equal and are of the length "a" cm.
According to Pythagoras Theorem;
Hypotenuse² = Side² + Side²
Hypotenuse² = a² + a²
Hypotenuse² = 2a²
Hypotenuse = √(2a²)
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