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How does doubling the each dimension of a rectangle that is not a square affect the perimeter and the area of that rectangle?
quadruples it
What is the area of the rectangle if the radius of each circle is 6cm?
It depends on the relationship between the rectangle and the circles.
How many time does a 4 by 5 rectangle go into a 40 by 120 rectangle?
240 times. We need to find the area of each and divide them into each other. Rectangle 1: 4x5=20 Rectangle 2: 40x120=4800 The area of cube 2 divided my the area of cube 1 is the answer. 4800/20=240.
What shows that you can break apart a rectangle into smaller rectangles and add the area of each smaller rectangle to find the total area?
To demonstrate that a rectangle can be broken into smaller rectangles, you can draw lines parallel to the sides of the rectangle, dividing it into several smaller sections. Each smaller rectangle's area can be calculated by multiplying its length by its width. By summing the areas of all the smaller rectangles, you will arrive at the total area of the original rectangle, confirming that the area can be found through this method. This principle relies on the additive property of area, which holds true for geometric shapes.
What kind of operation do you need to calculate the are of a rectangle?
MULTIPLICATION area for a rectangle is A = L * W * H where, A = area of rectangle L = Length of rectangle W = width of rectangle H = height of rectangle The dimensions of a rectangle (L, W, and H) are interchangeable because they are being multiplied together and hence each side of the rectangle can be arbitrarily assigned to a dimension.
How does doubling the each dimension of a rectangle that is not a square affect the perimeter and the area of that rectangle?
quadruples it
What is the area of the rectangle if the radius of each circle is 6cm?
It depends on the relationship between the rectangle and the circles.
How does quadrupling the side lengts of a rectangle affect the area?
rectangle area is width x height so if each side quadruples area changes by 16
For each triangle draw the other half of a rectangle. What does this mean?
The area of qa triangle is always half of the area of a rectangle with the same dimensions
How many time does a 4 by 5 rectangle go into a 40 by 120 rectangle?
240 times. We need to find the area of each and divide them into each other. Rectangle 1: 4x5=20 Rectangle 2: 40x120=4800 The area of cube 2 divided my the area of cube 1 is the answer. 4800/20=240.
What happens to the area of a rectangle if you halve each side?
1/4th of intial area
If you double the side lengths of a rectangle why is the area of the new rectangle not twice as big as the original?
Look at it this way, suppose x is one side of the rectangle and y is the other. Then the area of the rectangle would be xy. Now if you double each side of the originial rectangle you would have each side as 2x and 2y. So the area of the new rectangle would be 2x*2y or 4xy. As you can see the new area is 4 times larger than the original.
The area of rectangle?
Rectangle area = (rectangle width) x (rectangle height)
What is the length of the longest side of a rectangle with an area of 63?
Each side will be 6. Given only an area of 63, the shape will be a rectangle with four equal sides and each angle being 90 degrees.
Find the area of each rectangle with the given base and height 4 ft 4 in?
find the area of a rectangle with base 4 ft and height 4 in?
What is the perimeter of a rectangle with 14 centimeters and width 9 centimeters?
Perimeter is the length of a closed line around an area. A rectangle is an area. If each long side of the rectangle is 12 cm and each end of the rectangle is 9 cm, the total length is 14+14+9+9 or 46 cm.
What shows that you can break apart a rectangle into smaller rectangles and add the area of each smaller rectangle to find the total area?
To demonstrate that a rectangle can be broken into smaller rectangles, you can draw lines parallel to the sides of the rectangle, dividing it into several smaller sections. Each smaller rectangle's area can be calculated by multiplying its length by its width. By summing the areas of all the smaller rectangles, you will arrive at the total area of the original rectangle, confirming that the area can be found through this method. This principle relies on the additive property of area, which holds true for geometric shapes.
