To be perfectly correct about it, a perimeter and an area can never be equal.
A perimeter has linear units, while an area has square units.
You probably mean that the perimeter and the area are the same number,
regardless of the units.
It's not possible to list all of the rectangles whose perimeter and area are the
same number, because there are an infinite number of such rectangles.
-- Pick any number you want for the length of your rectangle.
-- Then make the width equal to (double the length) divided by (the length minus 2).
The number of linear units around the perimeter, and the number of square units
in the area, are now the same number.
4 x 4 and 6 x 3
me
You forgot to put in the length of the rectangle's perimeter.
A square can't have a perimeter of 36 and an area of 45. If a square's perimeter is 36,then its area is 81. If a square's area is 45, then its perimeter is about 26.83 . (rounded)A figure whose perimeter is 36 and whose area is 45 is not a square. It's a rectanglethat measures (3 by 15).
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With the help of the quadratic equation formula the dimensions are 3.75 cm and 2.25 cm Check:- Perimeter = 3.75+3.75+2.25+2.25 = 12 cm Area = 3.75*2.25 = 8.4375 square cm
3x6 and 4x4. Solution got from: assume adjacent sides are a and b. Then (2a+2b)=ab. Multiply both sides by 2/(ab) to get 1/a + 1/b = 1/2 and the solution is obvious (if it wasn't in the first place).
5
You need to provide more information. There are an infinite number of dimensions that satisfy your statement. For example, rectangles with dimensions: 13 x 11.5 14 x 9.5 13.5 x 10.5 36.5 x 0.5 .......... all have perimeters of 37.5
The perimeter is 48cm
Dimensions are given out as length by width 14cm by 1cm 13cm by 2cm 12cm by 3cm 11cm by 4cm 10cm by 5cm 9cm by 6cm 8cm by 7cm And the rest is all repeats of the above.
It's a parallelogram with right angles whose dimensions are in the ratio of 5 to 4 .Its perimeter and area are left as an exercise for the student.