Assuming that the 40 and 30 refer to sides of a rectangle and not to any of the infinite number of other possible shapes, the answer is 50.
A square with a 30-inch diagonal measurement has sides of 21.21 inches in length.
To find the corner-to-corner measurement (diagonal) of a 20' x 40' rectangle, you can use the Pythagorean theorem. The diagonal ( d ) is calculated as ( d = \sqrt{(20^2 + 40^2)} ). This results in ( d = \sqrt{(400 + 1600)} = \sqrt{2000} ), which simplifies to approximately 44.72 feet.
The diagonal length is about 20.59
Sqrt(282 + 402) = a whisker under 48 ft 10 in
To find the diagonal measurement of a 20ft x 30ft building, you can use the Pythagorean theorem. The formula is (d = \sqrt{(length^2 + width^2)}). Plugging in the values, (d = \sqrt{(20^2 + 30^2)} = \sqrt{(400 + 900)} = \sqrt{1300} \approx 36.06) feet. Thus, the diagonal measurement is approximately 36.06 feet.
To find the diagonal measurement of a rectangle, you can use the Pythagorean theorem, which states that the square of the hypotenuse (the diagonal) is equal to the sum of the squares of the other two sides. In this case, the diagonal measurement of a 40' x 50' rectangle can be calculated as follows: diagonal = √(40^2 + 50^2) = √(1600 + 2500) = √4100 ≈ 64.03 feet.
32.311
A square with a 30-inch diagonal measurement has sides of 21.21 inches in length.
46.648 ft
That would be 34 feet.
Using Pythagoras the diagonal is 20 times square root of 2
To find the diagonal measurement of a rectangle, we can use the Pythagorean theorem, which states that the square of the hypotenuse (diagonal) of a right triangle is equal to the sum of the squares of the other two sides. In this case, the diagonal measurement of a 40' x 60' rectangle can be calculated as follows: Diagonal = √(40^2 + 60^2) = √(1600 + 3600) = √5200 ≈ 72.11 feet. Therefore, the diagonal measurement of a 40' x 60' rectangle is approximately 72.11 feet.
The diagonal measurement of an 8 ft square is: 11.31 feet.
To find the corner-to-corner measurement (diagonal) of a 20' x 40' rectangle, you can use the Pythagorean theorem. The diagonal ( d ) is calculated as ( d = \sqrt{(20^2 + 40^2)} ). This results in ( d = \sqrt{(400 + 1600)} = \sqrt{2000} ), which simplifies to approximately 44.72 feet.
The diagonal length is about 20.59
Since the rectangle has right angles, you can use Pythagoras' Theorem in this case.
The diagonal is 20.