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What are the lengths of the sides of three rectangles with perimeters of 12 units using only whole numbers?
1 x 5 2 x 4 3 x 3
What are two possible perimeters of an isosceles triangle?
The perimeter of an isosceles triangle can vary based on the lengths of its sides. For example, if the two equal sides each measure 5 units and the base measures 6 units, the perimeter would be 5 + 5 + 6 = 16 units. Alternatively, if the two equal sides are 7 units each and the base is 4 units, the perimeter would be 7 + 7 + 4 = 18 units. Thus, possible perimeters can be 16 units and 18 units.
What are the lengths of the sides of three rectangles with the perimeter of 12 units?
There are an infinite number of rectangles with this perimeter. The "whole number" sides could be (5 x 1), (4 x 2) or (3 x 3), but (5½ x ½) or (3¼ x 2¾) etc would fit the description.
What are the lengths of the sides of 3 rectangles with a perimeter of 12 units only whole numbers?
Perimeter = 2 x (width + length)⇒ 12 = 2 x (width + length)⇒ width + length = 6⇒ the rectangles could be:1 by 52 by 43 by 3[A square is a rectangle with equal sides.]
Can you draw three rectangles with 12 units?
Yes, I could draw three rectangles with 12 units, so long as the perimeter of the rectangles sum up to 12. You're probably asking for integer lengths, though. A square is a special type of rectangle where all the sides are the same length, so I could have 3 squares with a side length of 1 unit, which gives 3x(1x4)=12 units.
What are the lengths of the sides of three rectangles with perimeters of 12 units using only whole numbers?
1 x 5 2 x 4 3 x 3
What are the lengths of the sides of 3 rectangles with perimeters of 12 units?
The following rectangles all have perimeters of 12: 1 by 5 1.2 by 4.8 1.4 by 4.6 1.6 by 4.4 1.8 by 4.2 2 by 4 2.3 by 3.7 2.5 by 3.5 2.8 by 3.2 3 by 3 There are an infinite number more.
What are the lengths of the sides of 3 rectangles with perimeters of 14 units It has to have whole numbers?
1 and 62 and 53 and 41 and 62 and 53 and 41 and 62 and 53 and 41 and 62 and 53 and 4
What are two possible perimeters of an isosceles triangle?
The perimeter of an isosceles triangle can vary based on the lengths of its sides. For example, if the two equal sides each measure 5 units and the base measures 6 units, the perimeter would be 5 + 5 + 6 = 16 units. Alternatively, if the two equal sides are 7 units each and the base is 4 units, the perimeter would be 7 + 7 + 4 = 18 units. Thus, possible perimeters can be 16 units and 18 units.
Can you name the lengths of sides of three rectangles with the perimeter of 12 units using whole numbers?
1 unit x 5 units2 units x 4 units3 units x 3 units
What are the lengths of the sides of 3 rectangles with a perimeter of 12 units only whole numbers?
Perimeter = 2 x (width + length)⇒ 12 = 2 x (width + length)⇒ width + length = 6⇒ the rectangles could be:1 by 52 by 43 by 3[A square is a rectangle with equal sides.]
What are the lengths of the sides of three rectangles with the perimeter of 12 units?
There are an infinite number of rectangles with this perimeter. The "whole number" sides could be (5 x 1), (4 x 2) or (3 x 3), but (5½ x ½) or (3¼ x 2¾) etc would fit the description.
What rectangles can be with a perimeter of 20 units?
Rectangles with a perimeter of 20 units can have various dimensions, as long as the sum of the lengths of all four sides equals 20 units. One example could be a rectangle with sides measuring 4 units by 6 units, as 4 + 4 + 6 + 6 = 20. Another example could be a square with sides measuring 5 units each, as 5 + 5 + 5 + 5 = 20. In general, rectangles with sides of any length that add up to 20 units can have a perimeter of 20 units.
Can you draw three rectangles with 12 units?
Yes, I could draw three rectangles with 12 units, so long as the perimeter of the rectangles sum up to 12. You're probably asking for integer lengths, though. A square is a special type of rectangle where all the sides are the same length, so I could have 3 squares with a side length of 1 unit, which gives 3x(1x4)=12 units.
What are two shapes whose perimeters are the same length?
A right angled triangle with sides 3,4 and 5 units and a square with each side = 3 units.
What is the sum of the lengths of all the sides of a polygon expressed in linear units?
perimeter
If and the area of is 4 times greater than the area of what is the relationship between the perimeters of the triangles?
Assuming you mean that you you have two SIMILAR triangles and the areas are related by the ratio 1:4, then you are wanting to know the ratio of the side lengths: ratio areas = ratio sides² → ratio sides = √ ratios area = √1 : √4 = 1 : 2 The side lengths of the SIMILAR triangle which has 4 times the area of the other has side lengths that are twice the length of the other.
