Suppose the Length and Width are L and W.
Then Perimeter: 2(L + W) = 44 so that L + W = 22 and W = 22 - L
and Area: L*W = 72 so that L*(22 - L) = 72
ie L2 - 22L + 72 = 0
(L - 4) (L - 18) = 0
Then L = 4 giving W = 18 or L = 18 giving W = 4
Since L > W (by convension), the answer is L =18 cm and W = 4 cm
Substituting the
what are the dimensions of the rectangle with this perimeter and an area of 8000 square meters
The dimensions of the rectangle are 2 units and 15 units
Let's take a look at this problem.Rectangle Perimeter = 2(l + w)Rectangle Perimeter =? 2(2l + 2w)Rectangle Perimeter =? (2)(2)(l + w)2(Rectangle Perimeter) = 2[2(l + w)]Thus, we can say that the perimeter of a rectangle is doubled when its dimensions are doubled.Rectangle Area = lwRectangle Area =? (2l)(2w)Rectangle Area =? 4lw4(Rectangle Area) = 4lwThus, we can say that the area of a rectangle is quadruplicated when its dimensions are doubled.
The rectangle has dimensions of [ 12 x 3 ].
You dont
what are the dimensions of the rectangle with this perimeter and an area of 8000 square meters
The dimensions of the rectangle are 2 units and 15 units
Let's take a look at this problem.Rectangle Perimeter = 2(l + w)Rectangle Perimeter =? 2(2l + 2w)Rectangle Perimeter =? (2)(2)(l + w)2(Rectangle Perimeter) = 2[2(l + w)]Thus, we can say that the perimeter of a rectangle is doubled when its dimensions are doubled.Rectangle Area = lwRectangle Area =? (2l)(2w)Rectangle Area =? 4lw4(Rectangle Area) = 4lwThus, we can say that the area of a rectangle is quadruplicated when its dimensions are doubled.
72cm2
What are the dimensions of a rectangle that has a perimeter of 56 units and an area of 96 square units
That depends on the dimensions !... A 1 x 18 rectangle has a perimeter of 38 ! A 2 x 9 rectangle has a perimeter of 22 ! A 3 x 6 rectangle has a perimeter of 18 !
The rectangle has dimensions of [ 12 x 3 ].
The dimensions of the rectangle are 3 inches by 14 inches
There is no limit to the size of the perimeter.
Length = 9 Width = 9 Your rectangle is a square.
Yes, the perimeter of a rectangle can be larger than its area. For example, consider a rectangle with dimensions 1 unit by 1 unit, which has a perimeter of 4 units and an area of 1 square unit. As the rectangle's dimensions change, especially when one dimension is much larger than the other, the perimeter can exceed the area even more significantly.
No, two rectangles with the same perimeter do not necessarily have the same area. The area of a rectangle is calculated as length multiplied by width, while the perimeter is the sum of all sides. For example, a rectangle with dimensions 2x5 (perimeter 14) has an area of 10, while a rectangle with dimensions 3x4 (also perimeter 14) has an area of 12. Thus, rectangles can have the same perimeter but different areas.