How many smaller rectangles are there in an area model that represents 27 times 83 what are the dimensions and why?

Answer 1

Oh, what a lovely question we have here. When we create an area model for 27 times 83, we can see that it consists of 27 rows and 83 columns, creating a grid of smaller rectangles. In this case, there would be 27 times 83, which equals 2,241 smaller rectangles in total. Each smaller rectangle's dimensions would be determined by the size of the area model's rows and columns, which are 27 and 83 respectively. Remember, each smaller rectangle plays an important part in creating the bigger picture, just like every little detail in a painting adds to its beauty.

Answer 2

Oh, dude, you're really making me work here. So, an area model for 27 times 83 would have 27 rows and 83 columns, right? Each intersection forms a smaller rectangle, so there would be 27 x 83 smaller rectangles in total. The dimensions of each smaller rectangle would be 1 unit by 1 unit because that's how you get those rectangles, man.

Answer 3

To represent 27 times 83 using an area model, you would create a grid with 27 rows and 83 columns, resulting in a total of 27 x 83 = 2241 unit squares. To find the number of smaller rectangles in this grid, you would use the formula for the number of rectangles in a grid, which is (m x (m + 1) x n x (n + 1)) / 4, where m is the number of rows and n is the number of columns. In this case, substituting 27 for m and 83 for n gives us (27 x 28 x 83 x 84) / 4 = 211,176 smaller rectangles in the area model.

Answer 4

2 27 X83 ------- 81 16,641 +16,560. | ---------- The answer 16,641

Answer 5

I DONT GET IT