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There are three possibilities.. 1 x 12... 2 x 6 & 3 x 4

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Q: How many different rectangles can you make with a perimeter of 12 units?
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How many rectangles can you make out of 6 sq units?

You can make about 5


Is there a relationship between the area and the perimeter of a rectangle?

No. Different rectangles, all with the same area, may have a different perimeter. Example:* A rectangle of 4 x 1 has an area of 4 square units, and a perimeter of 2(4+1) = 10. * A rectangle of 2 x 2 has an area of 4 square units, and a perimeter of 2(2+2) = 8. * A rectangle of 8 x 1/2 has an area of 4 square units, and a perimeter of 2(8 + 1/2) = 17. In fact, for any given area, you can make the perimeter arbitrarily large. On the other hand, you get the lowest perimeter if your rectangle is a square.


How many different rectangles with an area of 32 square units can you make?

To find the different rectangles with an area of 32 square units, we need to consider the factor pairs of 32. The pairs are (1, 32), (2, 16), (4, 8), and their reverses, giving us the dimensions of the rectangles: 1x32, 2x16, 4x8, and 8x4. However, since the order of dimensions does not create a new rectangle, we have four unique rectangles: 1x32, 2x16, and 4x8. Thus, there are three distinct rectangles with an area of 32 square units.


Make a rectangle tha covers 8 square units and has a perimeter of 12 units around the outside?

make a rectangle that covers 8 square units inside and has a perimeter of 12 units around the outside


Is it possible to make a shape out of the area of 16 and a perimeter of 15?

Yes but not a square (or rectangle). A quadrilateral with an area of 16 sq units must have sides of at least 4 units and so a perimeter of at least 16 units. However, a circle of perimeter 15 units will enclose an area of 17.905 sq units (to 3 dp) so an ellipse of 15 units' perimeter will meet the requirements.