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How many rectangles can be drawn with 38 cm as the perimeter?
There would be an infinite number of rectangles possible
The perimeter of a square in 24 cm what is the area?
A square with a perimeter of 24 cm has an area of: 36 cm2
What is the area of a circle with diameter is 12 cm?
36*pi
The area of a square is 1296cm what is the length of its side?
36 cm
What rectangle has an area of 36 sq cm and a perimeter of 30 cm?
The rectangle has a length of 12 cm and a width of 3 cm.
How many different rectangles exist which have whole numbers as the length and width and also have an area of 36 square cm?
5
How many rectangles have a perimeter of 36 cm?
There is an infinite number that can have that perimeter
How many rectangles each having a perimeter of 36 cm can be drawn?
Depends what you are drawing on.
How many different rectangles if the area is 24 cm squared?
3
How many rectangles with area of 24 sq cm?
123x123=123
What would the ratio of a two rectangles be if one rectangles width is 24Cm and length 30Cm the other rectangle is width of 36 Cm length of 42 Cm?
These are not similar rectangles so there is no obvious candidate for the ratio. Is it ratio of lengths (sides, perimeter, diameter), or ratio of area?
How does a change in perimeter influence the area of a shape?
There is no systematic relationship between the two. Consider the following 2 rectangles: A = 8 cm * 8 cm: Perimeter = 32 cm, area = 64 cm2 B = 14 cm * 4 cm: Perimeter = 36 cm, area = 56 cm2 The perimeter of B is larger, but the area is smaller.
Area is 9 centimeters by 4 centimeters how many square centimeters is it?
Area = 9 cm * 4 cm = 36 square cm
What is the area of a square formed by six rectangles, given that the total perimeter of the six rectangles is 330 cm?
330Ψ³Ω
If a rectangles area is 12 cm squared what is the perimeter?
12
How many squares with area of 36 sq cm?
Only one.
How many different rectangles can you draw with an area of 11 cm squared?
There are infinitely many rectangles. Let K = sqrt(11). Let L be any real number greater than M and let B = 11/L. Then, B < K so that for any two different values of L, the pair (L, B) are distinct even with a swap.The rectangle with length L and breadth B has an area = L*(11/L) = 11 cm2. Since there are infinitely many choices for L, there are infinitely many rectangles.
