Find the perimeter of an isosceles right angled
triangle with each of its congruent sides as 7 cm.
Complete the following activity to find the
Answers
Answered by
1
Answer:
Step-by-step explanation:
Let the other side of triangle is x cm
Then in isosceles right angle triangle two congruent sides are 7 cm
x ^2 =(7)^2+(7)^2
x^2=49+49
x^2=198
x=7root 2
Then perimeter of right angle isosceles triangle =7+7+7root2=14+7root2
=7(2+root 2)
therefore answer is 7(2+root 2)cm
hope it helps u !!
Answered by
1
Let the other side=x
by using Pythagoreas theorem
AC^2=AB^2+BC^2
x^2=7^2+7^2
x^2=49+49
x^2=98
x=7root2
Now the perimeter of the triangle = A+B+C
=7+7+7root2
=14+7root2
=7(2+root2)cm is the answer
by using Pythagoreas theorem
AC^2=AB^2+BC^2
x^2=7^2+7^2
x^2=49+49
x^2=98
x=7root2
Now the perimeter of the triangle = A+B+C
=7+7+7root2
=14+7root2
=7(2+root2)cm is the answer
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