You can't tell. The perimeter doesn't tell the dimensions. The only thing you know
for sure is that the length and width have to add up to 26 feet, but there are an
infinite number of different ways they can split it.
7 x 19 cm
160 feet squared52-(16*2)= 2020/2=1010*16=160
Use Pythagoras' theorem: 62+42 = 52 and the square root of this is 7.211102551 Answer: 7.211102551 units
Let the width of the garden be ( w ) feet. According to the problem, the length is ( 2w - 4 ) feet. The perimeter of a rectangle is given by the formula ( P = 2(\text{length} + \text{width}) ). Setting up the equation, we have ( 52 = 2((2w - 4) + w) ), which simplifies to ( 52 = 2(3w - 4) ). Solving for ( w ), we find ( 3w - 4 = 26 ), leading to ( 3w = 30 ) and thus ( w = 10 ) feet.
P (perimeter of a rectangle) = 2*l+2*w 2*24+2*w > 100 2*w > 52 w > 26 Any width greater than 26cm will cause the perimeter to be greater than 100cm.
7 x 19 cm
18 and 8
If the rectangle is a square, the perimeter is 48 cm. If not, there are a lot of possibilities.
160 feet squared52-(16*2)= 2020/2=1010*16=160
The perimeter is 52.
2*24
52 ft
The perimeter of square garden is 52 feet. What is the length of each side?
The equation for the perimeter of a rectangle is 2x(a+b) where a is the length and b is the width. We can rewrite the question as the following: 2x(52+b) = 182 If both sides are divided by 2 we get: 52+b = 91 If we subtract 52 from both sides we get: 91 - 52 = 39. Thus the width of the rectangle is 39 in.
52 (13•4)
52 miles.
Use Pythagoras' theorem: 62+42 = 52 and the square root of this is 7.211102551 Answer: 7.211102551 units