To determine the areas of different rectangles that can be enclosed with 36 feet of Fencing, we can express the perimeter as ( P = 2(l + w) = 36 ), where ( l ) is the length and ( w ) is the width. This simplifies to ( l + w = 18 ). The area ( A ) of the rectangle can be expressed as ( A = l \times w ). By substituting ( w = 18 - l ) into the area formula, we find that the area varies depending on the values of ( l ) and ( w ), reaching a maximum area of 81 square feet when ( l = w = 9 ) (a square). Other combinations of length and width will yield varying areas, all less than or equal to 81 square feet.
If the acreage is a square, you'll need 6,467 feet of fencing to enclose the area.
100 x 100
2*pi*radius or pi*diameter
36
260 yards
If the acreage is a square, you'll need 6,467 feet of fencing to enclose the area.
100 x 100
1 yd=3 ft. 16 yd= 48 ft. 294 - 48 = 246. 246 < 250, so the answer is NO.
How much fencing is required to enclose a circular garden with a radius of 14 meters? (Use 3.14 for π) _
barbwire
2*pi*radius or pi*diameter
Barbed wire was a type of fencing that enabled farmers to enclose land on the treeless plains. It was cost-effective and easy to install, allowing for the effective enclosure of large areas of land.
The circumference of a rectangle is 2*(length+width), so 2*(18+23) = 2*(41) = 82 Therefore, 82 feet of fencing is required to enclose the garden.
Fencing needed: 2*pi*18 = just over 113 meters
36
260 yards
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