Q: What is the hypotenuse of a right triangle with sides of 9 feet and 12 feet?

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If the sides of a right angle triangle are 6 feet and 8 feet then by using Pythagoras' theorem the hypotenuse will be 10 feet

This is merely a doubling of the 5-12-13 triangle. The sides are 10 and 24 ft.

The hypotenuse of a right triangle is found using the Pythagorean theorem: c^2 = a^2 + b^2. Plugging in the given values, we have c^2 = 33^2 + 41^2. Simplifying, c^2 = 1089 + 1681 = 2770. Taking the square root of both sides, we find that the hypotenuse (c) is approximately 52.59 feet.

A 45 degree right triangle with a base of 16 feet 6 3/4 inches has a hypotenuse of: 23.69 inches.

It is a right angle triangle and by using Pythagoras' theorem the length of its hypotenuse is 10 feet.

Related questions

The hypotenuse of a right triangle with sides of 9 feet and 13 feet is: 15.81 feet

If you divide the equilateral triangle into two right angle triangles then the hypotenuse will be 12 feet.

The word hypotenuse implies this is a right triangle. An isosceles right triangle has sides of 1, 1, and sqrt(2), or multiples of those. So the hypotenuse = 5*sqrt(2), which is approximately 7.07 feet or about 7 ft and 7/8 inch.

The length of the hypotenuse of a right triangle that has a base of 3 feet and a height of 12 feet is: 12.37 feet.

The hypotenuse is 56.57 feet.

The hypotenuse is 14.14 feet.

If the sides of a right angle triangle are 6 feet and 8 feet then by using Pythagoras' theorem the hypotenuse will be 10 feet

Using Pythagoras it works out as 24*square root of 2 which is about 34 feet

This is merely a doubling of the 5-12-13 triangle. The sides are 10 and 24 ft.

A triangle with sides measuring ; 4 feet , 6 feet and 9 feet is a right triangle. A triangle is a right triangle as long as it has one 90 degree point.

The hypotenuse of a right triangle is found using the Pythagorean theorem: c^2 = a^2 + b^2. Plugging in the given values, we have c^2 = 33^2 + 41^2. Simplifying, c^2 = 1089 + 1681 = 2770. Taking the square root of both sides, we find that the hypotenuse (c) is approximately 52.59 feet.

~ 17.493 feet