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Length = 4, Width = 2

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Q: The length and width of a rectangle are consecutive even integers The area of the rectangle is 8 square units What are the length and width of the rectangle?
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The length and width of a rectangle are consecutive even integers The area of the rectangle is 80 square units What are the length and width of the rectangle?

10 units and 8 units respectively


The length and width of a rectangle are consecutive odd integers the area of the rectangle is 63 square units what is the length of the rectangle?

Let x = length; then x + 2 = width which is next odd integer x (x+2) = 63 x^2 + 2x - 63 = 0 (X-7)(x+9) = 0 X = 7 = length; width = 9


What quadrilateral are consecutive angles always congruent?

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A rectangle has consecutive sides that are congruent?

No. A rectangle has opposite sides congruent. If consecutive sides are also congruent, then your rectangle is a square.


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two consecutive integers of the square root of 66 found between


What are two consecutive integers of the square root of 117?

The square roots of 117 are irrational numbers and so are not two integers - consecutive or otherwise.


If the sum of the square of three consecutive integers is 194 what are the integers?

The integers are 7, 8 and 9.


Does a square and a rectangle has equal length?

A square (a by a) and a rectangle (a by b) can have sides that are of equal length.


What quadrilateral has consecutive angles that are supplementary?

How about a square or a rectangle


What is a rectangle with two consecutive sides congruent?

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What is the link between the product of any four consecutive positive integers and some square numbers?

The product of four consecutive integers is always one less than a perfect square. The product of four consecutive integers starting with n will be one less than the square of n2 + 3n + 1


What two consecutive integers on the number line does square of 3 lie?

The square of 3 is 9, which does not lie between consecutive integers. Perhaps you mean the square root of 3, which lies between 1 and 2.