Best Answer

Millions. In fact, an infinite number.

Here are a few to get you started:

6 x 6

5 x 7

4.5 x 7.5

4 x 8

3.5 x 8.5

3 x 9

2.6 x 9.4

2.5 x 9.5

2.4 x 9.6

2 x 10

1.5 x 10.5

1.4 x 10.6

1.3 x 10.7

1.2 x 10.8

1.1 x 10.9

1 x 11

Q: How many variations are there to rectangles with a perimeter of 24Cm's?

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There is an infinite number that can have that perimeter

thare is only 1 differint rectangles

Depends what you are drawing on.

I don't understand why there are so many questions about rectangles' perimeter. You just add the length and the width and double your answer....

The only one I can think of is a square, where Length=Width=4.

Related questions

There is an infinite number that can have that perimeter

There would be an infinite number of rectangles possible

thare is only 1 differint rectangles

perimeter = 2 (b+h) = 20 there are an infinite number of rectangles that meet the requirement

the answer is 12

Infinite amounts.

Depends what you are drawing on.

I don't understand why there are so many questions about rectangles' perimeter. You just add the length and the width and double your answer....

The only one I can think of is a square, where Length=Width=4.

An arbitrary large number is the answer for anyrectangle, up to that with a length of 9cm, and 0cm as the width will have a perimeter of 18cm.Similarly, any rectangle up to that with sides 0cm long, and a width of 9cm will have your 18cm perimeter.

Infinitely many. Select any number, L, such that 12 < L < 24. Let W = 24 - L. Then a rectangle with sides of length L cm and width W cm will have a perimeter of 48 cm. And since the choice of L was arbitrary, there are infinitely many possible values of L and thence infnitely many rectangles.

There are infinitely many possible rectangles. Let A be ANY number in the range (0,6] and let B = 12-A. Then a rectangle with width A and length B will have a perimeter of 2*(A+B) = 2*12 = 24 units. Since A is ANY number in the interval (0,6], there are infinitely many possible values for A and so infinitely many answers to the question.