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Q: What is the relationship between length and width?
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What is the relationship between length and width of a rectangle with an area of 24m?

Length times width equals area


What does the relationship between the length and the width of rectangles with the same area mean?

The relationship between the length and width of rectangles with the same area means that if you decrease one dimension, you must increase the other to maintain the same area. This relationship is described by the formula for the area of a rectangle: Area = length x width. Changing the length and width proportionally maintains the overall area constant.


What is the relationship between the length and width of rectangles with a perimeter of 100 feet?

All that can definitely be said is that length plus width = 50 feet.


The relationship of length to width in asbestos is referred to as?

The relationship of length to width in asbestos is referred to as the aspect ratio.


How do you find a relationship in width and area?

To find the relationship in width and area you can use the formula area/length = width. To find the area of a room you multiple the length by the width.


What is the relationship between the length plus the width and the perimeter?

the perimeter is all of the sides added up, the length and width would only give you half of the perimeter i think...


What is the relationship between the perimeter of a figure and the perimeter of a figure when the length and width are doubled?

x2=y


What is the relationship between length and width dimensions and the perimeter of the object?

The answer will depend upon what shape the object is. For example, if the shape was a rectangle then the perimeter = (length + width) * 2. If the shape was something different then the relationship would also be different.


What is the relationship betwee length 40 ft width 20 ft?

From here, it appears that the length is double the width.


What is the link between length and width?

There is no link between length and width, the two are perfectly orthogonal.


If the length (L) of a rectangle is 3 less than 4 times the width (W) of the rectangle which of the following equations represents the relationship between the length and the width of the rectangle?

The equation is: 4W-3 = L


Is there a relationship between height and mass?

Indeed there is a relationship. Density is equal to the mass divided by the volume (height times width times length). So, height is equal to mass divided by (height times length times width) or H= M/(HLW)