If you have a rectangle with 24 square units 3 lines down 8 across how can you have a 4 unit rectangle with a perimeter of 8 around the outside also 6 units with a perimeter of 10 in a seprate problem

A square of 4, perimeter of 8. What about a 2x2 square?

A rectangle of 3x2 will give an area of 6, perimeter of 10. Try it.

the 4 unit must be rectangle

we get perimeter of 7 with 3x2

the 3x2 has perimeter 3+2+3+2=10

There will be no non-square rectangle of area four perimeter 8. A square is technically a rectangle, of equal sides.

it will be the same

To find a rectangle with an area of 24 square units, you can multiply the length and width of the rectangle together. In this case, you have been given that the rectangle has 3 lines down and 8 lines across. Therefore, the length of the rectangle would be 3 units and the width would be 8 units.

Now, to find a rectangle with a perimeter of 8 units and an area of 4 square units, you can try different combinations of length and width. Since a rectangle with a perimeter of 8 units has two sides of equal length, you can start by considering a square. In this case, a square with sides of 2 units would have a perimeter of 8 units. However, the area of this square would be 2 units multiplied by 2 units, which is equal to 4 square units.

For the separate problem of finding a rectangle with a perimeter of 10 units and an area of 6 square units, you can follow a similar process. Start by considering a rectangle with dimensions that multiply to give an area of 6 square units. For example, a rectangle with dimensions of 3 units by 2 units would have an area of 6 square units. You can then calculate the perimeter by adding up the lengths of all four sides, which in this case would be 3 units + 2 units + 3 units + 2 units, resulting in a perimeter of 10 units.