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The perimeter of a rectangle is the sum of its 4 sides added together.

Q: How many numbers do you need to find the perimeter of a rectangle?

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To find the area of a rectangle, you multiply the length by the width (one side by a different side) Or you could count how many centimeter squares make up the rectangle

1 metre perimeter = 100 centimetre perimeter.

0.125

I hope you want to know the Perimeter. Perimeter is the total length of the boundary of the region bounded by a shape. For a rectangle it is the sum of the 4 bounding sides, or 2*(L+B), where L is Length of the rectangle and B is Breadth of the rectangle. For a Triangle it is the sum of the 3 sides. If you consider an equilateral triangle. By property the 3 sides of an equilateral triangle are equal. Hence the Perimeter of an equilateral triangle is denoted as; 3*a, where a is the length of one of the sides of the triangle. It is possible that the perimeter of a rectangle is same as that of many different types of triangles. We can formulate a relationship for a special case where the perimeter of a rectangle is equal to the perimeter of an equilateral triangle; P(R) = P(ET), P(R) is perimeter of rectangle and P(EQ) is perimeter of Equilateral triangle. P(R)=2(L*B) = P(EQ) = 3*a; hence, a = (2/3)*(L*B) = P(R)/3. i.e., the sides of the Equilateral triangle are one thirds of the perimeter of the rectangle.

Assuming that you have a rectangle shaped area, 20 yards long by 15 yards wide, and you want to completely enclose the area with the fencing, then you have a problem where you need to find the perimeter of a rectangle. Perimeter = 2 * Length + 2 * Width Perimeter = 2 * (20 yd) + 2 * (15 yd) = 40 yd + 30 yd = 70 yards

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To find the area of a rectangle, you multiply the length by the width (one side by a different side) Or you could count how many centimeter squares make up the rectangle

1 metre perimeter = 100 centimetre perimeter.

Infinite amounts.

The perimeter varies, depending on the shape.

Perimeter of which geometry (square, circle, rectangle, triangle, ...)

0.125

That depends on how many sides the shape has. If that's a regular rectangle with sides 24 and 16, the perimeter is 80.

Since the only number given in the question is a linear measure, it must refer to the perimeter of the rectangle: it cannot refer to its area. So, number of feet of fencing required to enclose a rectangle with a 44 ft perimeter is 44 ft! That is what a perimeter means!

The area of anything is determined by multiplying length x width. When you want to find the perimeter of a rectangle you must use the formula 2l+2w. this means 2 time length + 2 times width. so do as the following *the 2 stands for how many times you multiply your numbers by P=2l+2w P=2(# of length)+2(3 of width) P= # of length times 2+ # of width times 2 P= length width And this is how you find the perimeter of a rectangle

In this problem, you're essentially trying to find the perimeter of this rectangle with sides of 80 and 120. To find the perimeter, simply add these two lengths together, then multiply that answer by two. This works in a rectangle because there are always two sets of identical sides so doubling each one is an easy step.

I hope you want to know the Perimeter. Perimeter is the total length of the boundary of the region bounded by a shape. For a rectangle it is the sum of the 4 bounding sides, or 2*(L+B), where L is Length of the rectangle and B is Breadth of the rectangle. For a Triangle it is the sum of the 3 sides. If you consider an equilateral triangle. By property the 3 sides of an equilateral triangle are equal. Hence the Perimeter of an equilateral triangle is denoted as; 3*a, where a is the length of one of the sides of the triangle. It is possible that the perimeter of a rectangle is same as that of many different types of triangles. We can formulate a relationship for a special case where the perimeter of a rectangle is equal to the perimeter of an equilateral triangle; P(R) = P(ET), P(R) is perimeter of rectangle and P(EQ) is perimeter of Equilateral triangle. P(R)=2(L*B) = P(EQ) = 3*a; hence, a = (2/3)*(L*B) = P(R)/3. i.e., the sides of the Equilateral triangle are one thirds of the perimeter of the rectangle.

I don't understand why there are so many questions about rectangles' perimeter. You just add the length and the width and double your answer....