Since the question asks about the perimeter, lengths and widths, it is not clear what the 30 feet measure, which is given in the question, refers to! Without that information, it is impossible to answer the question.
The greatest possible area is 90 square feet.
Perimeter = 4*267 = 1068 meters
14 cm
length = 22 meters and width = 6 meters
44
To find the perimeter of the garden, we need to know the lengths of all four sides. If the garden is rectangular and the given lengths of 16.3 m and 16.7 m represent the lengths of two adjacent sides, the perimeter can be calculated using the formula: ( P = 2 \times (length + width) ). Thus, the perimeter would be ( P = 2 \times (16.3 + 16.7) = 2 \times 33 = 66 ) meters.
The greatest possible area is 90 square feet.
Without knowing the shape of the garden, it is not possible to determine the area based solely on the perimeter. The area of a garden depends on its shape, whether it is rectangular, square, circular, or irregular.
Perimeter = 4*267 = 1068 meters
And the question is ...
divide perimeter by 6.
40 feet
the length of a rectangular garden is 2 feet longer than 3 times it's width .if the perimeter of the garden is 100 feet find the width and length of the garden
10 cm
66' x 3.27'
14 cm
To find the possible dimensions of a rectangular garden using 40 feet of fencing, we can use the formula for the perimeter of a rectangle: ( P = 2 \times (length + width) ). Setting the perimeter to 40 feet gives us the equation ( length + width = 20 ). Therefore, for any integer value of the length (from 1 to 19 feet), the width can be calculated as ( width = 20 - length ). Possible pairs of dimensions include (1, 19), (2, 18), (3, 17), and so on, up to (19, 1).