Answer:
Answer is 41 ft
Explanation:
From the right angled triangle above, two sides are known. That is the adjacent and opposite. The hypotenuse is not known so we represent it with a variable say h
Using Pythagora's theorem we have,

Having found the value of the third side, the perimeter of the triangle can now be determined by summing up the length of all the sides.

Therefore the perimeter of the triangle is 41 ft.