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Im not math guru, but i believe the correct answer is 4.

i.e)

1x36

2x18

3x12

4x9

6x6 <-- this would be a square of cource

** Depending on if you are counting a 1x36 triangle laying horizontal the same as vertical ...IF you are counting them as different than your answer is 8.

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Q: How many different rectangles can be made with 36 identical square tiles?
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Related questions

How many different rectangles can be made with 45 identical square tiles?

Oh, dude, let me break it down for you. So, you can make a rectangle with 1 tile, 3 tiles, 5 tiles, and so on up to 45 tiles. That's like, 23 different rectangles in total. But hey, who's counting, right?


How many different rectangles can be made with 36 identical square tiles if you use all the tiles?

5 rectangular shapes. But 9 if, for example, a 3*12 rectangle is considered as being different from a 12*3 rectangle.


What are possible rectangles with whole number side lengths that can be made with the given number of identical square tiles 30 square tiles 24 square tiles 36 square tiles and 17 square tiles?

30: 1x30, 2x15, 3x10, 5x6 24: 1x24, 2x12, 3x8, 4x6 36: 1x36, 2x18, 3x12, 4x9 (6x6 is not a rectangle). 17: 1x17


How many rectangles can be made with a prime number of square tiles?

yes they can


How many rectangles can you built with prime number of square tiles?

One.


How many rectangles can you build with a prime number of 21 square tiles?

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How many rectangles can be built using a prime number of square tiles?

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How many rectangles can you build with a composite number of square tiles?

The answer depends on the number of tiles.


What are the dimensions of all the rectangles that can be made from 24 square tiles?

1x24, 2x12, 3x8, 4x6.


What is the minimum number of identical square tiles needed to tile a rectangular floor measuring 24x30?

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How many rectangles can you build with a prime number of square tile?

Only 1 rectangle can be built with a Prime number of square tiles.


How many rectangles can be made using 24 tiles?

To determine the number of rectangles that can be made using 24 tiles, we need to consider the different possible dimensions of rectangles. A rectangle can have a length and width ranging from 1 to 24, inclusive. Each unique combination of length and width will form a distinct rectangle, so the total number of rectangles can be calculated by summing the total number of combinations for each possible length and width. This can be done using the formula n(n+1)/2 for the sum of the first n natural numbers, where n is the total number of tiles (24 in this case).