The area of a rectangle does provide enough information about its dimensions. It is possible fo the rectangle to be long and narrow or squat and short (almost square).
That depends on the given dimensions which are not in the question.
A rectangle can have only 2 dimensions and so finding the area from the given 4 dimensions has many possibilities.
To find a missing measure of the original rectangle, you can use the dimensions of the reduced rectangle, which are scaled down versions of the original's dimensions. If you know one measurement of the original rectangle (either length or width), you can set up a proportion using the corresponding dimensions of the reduced rectangle. By solving for the missing measurement, you can determine the original rectangle's dimensions. This method relies on the fact that the ratio of the sides of the reduced rectangle remains constant with respect to those of the original rectangle.
If the given dimensions are the length and width of a rectangle then its perimeter is 15.6+4.5+15.6+4.5 = 40.2
If the given dimensions are in feet then it is: 20*10 = 200 square feet
If the given dimensions are that of a rectangle then perimeter is: 34 feet
To determine the ratio of the area of rectangle ABCF to the area of rectangle ABDE, you need the dimensions of both rectangles. If rectangle ABCF has dimensions ( l_1 ) (length) and ( w_1 ) (width) and rectangle ABDE has dimensions ( l_2 ) and ( w_2 ), the areas would be ( A_1 = l_1 \times w_1 ) and ( A_2 = l_2 \times w_2 ). The ratio of the areas is then given by ( \frac{A_1}{A_2} = \frac{l_1 \times w_1}{l_2 \times w_2} ). Without specific dimensions, the ratio cannot be calculated.
A rectangle is a 2-dimensional object. It cannot have length and breadth AND height. If three dimensions are given, then two of them (eg breadth and height) must stand for the same thing.
To determine the perimeter of a rectangle, we need both the length and width. The area of the rectangle is given as 20 cm², but without the specific dimensions, we cannot calculate the perimeter directly. For example, if the rectangle has a length of 5 cm and a width of 4 cm, the perimeter would be 2(5 + 4) = 18 cm. Thus, the perimeter varies depending on the rectangle's dimensions.
Area = 35*35 = 1225 square m With the dimensions given it is not a rectangle but it is a square <><><><> Above is correct- but squares are also rectangles.
The dimensions of a rectangle, usually, refer to the length of the external sides. Calculation is not necessary in most cases, measurement is. Calculation is necessary when for instance you are given a set of dimensions and asked a question related to that information examples are; What is the area of a rectangle that is 4 x 4 units What is the length of the other side of a rectangle if one side is 2 and the area is 12
To find the dimensions of the rectangle, we need to set up equations based on the given area and perimeter. The area of a rectangle is length multiplied by width, so length times width equals 12 cm. The perimeter of a rectangle is given by the formula 2(length + width), which in this case equals 16 cm. By solving these two equations simultaneously, we can find the dimensions of the rectangle.