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If you use the Pythagorean theorem to find the length of a diagonal in a square and all sides are 25m would the answer be 1250m?
Wiki User
∙ 14y ago
Doesn't seem likely, does it? A diagonal 50 times the length of the sides?
Diagonal = sqrt(252 + 252), ie sqrt 1250(!) which is 35.36 to the nearest hundredth.
Wiki User
∙ 14y ago
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Is the diagonal of a square the same as its side?
Not always, the diagonal can be figured out using the Pythagorean Theorem (a²+b²=c²). Where the diagonal is the hypotenuse (c). By rearranging the Pythagorean Theorem, you can see that the diagonal of a square is always 1.4 times the side of the square.
What is the diagonal of square with a side of 80?
d=x√2 where d is a diagonal and x is a side d=80√2 (or 113.137)
What's the formula to find the diagonal of a square?
By the Pythagorean Theorem, it's simply L*Sqrt(2), where L is the length of the side, and Sqrt denotes the square root.
How do you use the pythagorean theorem to find the length of a diagonal of a square with the side lengths of s?
diagonal="c" side=9="9"="9" sincec^2=b^2+a^2, diagonal=square root of(2(9^2))=
What is the diagonal of a 33 inch square?
Use Pythagoras' theorem to find the length of the diagonal in the square
Is the diagonal of a square the same as its side?
Not always, the diagonal can be figured out using the Pythagorean Theorem (a²+b²=c²). Where the diagonal is the hypotenuse (c). By rearranging the Pythagorean Theorem, you can see that the diagonal of a square is always 1.4 times the side of the square.
If a square is inscribed in a circle the diameter of the circle is congruent to?
The diameter of the circle is congruent to the length of the diagonal of the inside square. If you know the length of one side of the square, you can use pythagorean's theorem to solve for its diagonal (hypotenuse) and thusly the square's diameter.
What is the length of the diagonal square that has an area of 400 square inches using the Pythagorean theorem?
Each side of the square is 20 inches and by using Pythagoras' theorem its diagonal is 20 times the square root of 2 which is about 28.284 inches rounded to 3 decimal places.
How do you find the diameter of a square?
Squares do not have diameters; circles have them. If you are referring to the diagonal of a square, then you would use Pythagorean's Theorem to determine the length of the diagonal. 'Square' the length of one side and multiply by 2, then take the square root of that number to get the length of the diagonal. that is = under root( 2 s) where s= side
What is the diagonal of square with a side of 80?
d=x√2 where d is a diagonal and x is a side d=80√2 (or 113.137)
What's the formula to find the diagonal of a square?
By the Pythagorean Theorem, it's simply L*Sqrt(2), where L is the length of the side, and Sqrt denotes the square root.
How do you use the pythagorean theorem to find the length of a diagonal of a square with the side lengths of s?
diagonal="c" side=9="9"="9" sincec^2=b^2+a^2, diagonal=square root of(2(9^2))=
What is the diagonal of a 20ft x 20ft square?
Since a square has right angles, you can use the Pythagorean Theorem to calculate the diagonal. Specifically, the diagonal of a square is equal to the length of a side, multiplied by the square root of 2.
What is the diagonal of a 33 inch square?
Use Pythagoras' theorem to find the length of the diagonal in the square
How do you find the pythagorean theorem for a rectangle?
length2+width2 = diagonal2 and the square root of this is the size of the diagonal
What is the length of the diagonal of court with length 20 feet and width 15 feet?
25 feet Pythagorean theorem says length of diagonal is square root of (width squared plus length squared). This is a 3-4-5 ratio right triangle
If you know the length of a side of a square how do you find the length of its diagonal?
To find the length of the diagonal of a square, use the Pythagorean Theorem (a^2 + b^2 = c^2) ... You know that "a" and "b" are the same in this case, so it becomes square_root of 2 x (side_length2) ... which you can simplify as "multiply by the square root of 2"
