The length and width would be equal to
22^2 = length^2 + width^2
444 = length^2 + width^2
Assuming the screen is a square, then
444 = 2length^2
222 = length^2
root(222) = length = width
Width would be 14 cm
the width is always shorter than the length. other than that, you would require more information about the rectangle (such as the area or the diagonal measurement) to ascertain the width
The best way to do this would be to use the Pythagorean Theorem, but in reverse. So let's say the diagonal is 10, and the width is 8. You would do (10^2) / (8^2). This equals 36. The square root of 36 is 6. So your answer would be 6 for the length. Hope this answer helps!
Measure the length and the width. Or if you are feeling particularly energetic, then one of them and the diagonal.
The square of the diagonal minus the square of the height would equal the square of the width. Therefore the square root of the solution to the above problem would be the width
Width would be 14 cm
the width is always shorter than the length. other than that, you would require more information about the rectangle (such as the area or the diagonal measurement) to ascertain the width
The best way to do this would be to use the Pythagorean Theorem, but in reverse. So let's say the diagonal is 10, and the width is 8. You would do (10^2) / (8^2). This equals 36. The square root of 36 is 6. So your answer would be 6 for the length. Hope this answer helps!
Measure the length and the width. Or if you are feeling particularly energetic, then one of them and the diagonal.
The square of the diagonal minus the square of the height would equal the square of the width. Therefore the square root of the solution to the above problem would be the width
The length of the diagonal of a soccer field can be calculated using the Pythagorean theorem, as the field is rectangular. A standard soccer field's dimensions can vary, but the length typically ranges from 100 to 110 meters and the width from 64 to 75 meters. For a field measuring 105 meters long and 68 meters wide, the diagonal would be approximately 127.4 meters. Thus, the diagonal length can vary based on the specific dimensions of the field.
Since the length and breadth are not given, the length of the diagonal can be anything from the smallest fraction to the largest number of units.
You can't construct a specific trapezoid. You need to know the length of at least one other side, otherwise the width of the trapezoid is indeterminable.
perimieter of rect = 2 ( l + b) = 2 (14 + 8 ) = 2*22 =44 cm
A square has equal length and width. The length would be 3.75 inches.
You would usually measure the length and width of the rectangle, then calculate other magnitudes based on that. However, it's possible that you already know some other data about the rectangle. Here are some formulae that relate the different dimensions of a rectangle: area = length x width perimeter = 2 x (length + width) diagonal = square root of (length^2 + width^2) In any case, you need to know SOME of these measurements, to be able to calculate the others.
The width height and length would all be the same