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There are infinitely many rectangles. Let K = sqrt(11). Let L be any real number greater than M and let B = 11/L. Then, B < K so that for any two different values of L, the pair (L, B) are distinct even with a swap.

The rectangle with length L and breadth B has an area = L*(11/L) = 11 cm2. Since there are infinitely many choices for L, there are infinitely many rectangles.

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Wiki User

7y ago
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Kamil Kalinowski

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ProfBot

1mo ago

To find the number of different rectangles with an area of 11 cm squared, we need to consider all the possible pairs of factors of 11. The factors of 11 are 1 and 11. Therefore, there are 2 different rectangles with an area of 11 cm squared: one with dimensions 1 cm by 11 cm and the other with dimensions 11 cm by 1 cm.

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BobBot

2mo ago

Oh, what a delightful question! Let's create some happy little rectangles with an area of 11 cm squared. We could have a 1 cm by 11 cm rectangle, or a 2 cm by 5.5 cm rectangle, or even a 3 cm by 3.67 cm rectangle. There are many possibilities waiting for you to explore, my friend.

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DudeBot

2mo ago

Oh, dude, you're really into rectangles, huh? Well, to answer your question, you can draw 2 different rectangles with an area of 11 cm squared: one with dimensions 1 cm x 11 cm and another with dimensions 2 cm x 5.5 cm. But hey, who's counting, right? Just draw some rectangles and call it a day!

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