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If you have 400ft of fencing and you want the fencing to be a rectangle area what dimensions in order to enclose the maximum possible area?
100 x 100
If you have sixty yards of fencing to build a dog pen in your backyard for your new puppy Oscar What would the dimensions be of the largest fenced in area possible?
15 yd by 15 yd square (educated guess???)
Build a pen twice as long as width with 66ft of fencing What are the dimensions?
22 ft x 11 ft
What are all possible dimension of a rectangular garden that you could make using 40 feet of the fencing in one-foot lengths?
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).
If farmer Dan has 100 feet of fencing write an inequality to find the dimensions of the rectangle with the largest perimeter that can be created using 100 feet of fencing?
To find the dimensions of a rectangle with the largest perimeter using 100 feet of fencing, we can express the perimeter ( P ) of a rectangle in terms of its length ( l ) and width ( w ) as ( P = 2l + 2w ). Since the total amount of fencing is 100 feet, we set up the inequality ( 2l + 2w \leq 100 ). Simplifying this gives ( l + w \leq 50 ). The dimensions that maximize the area (which is a related concept) would be when ( l = w = 25 ) feet, creating a square shape.
If you have 400ft of fencing and you want the fencing to be a rectangle area what dimensions in order to enclose the maximum possible area?
100 x 100
Fred has 36 feet of fencing to build a pen for his pet duck What dimensions should he make the pen to get the greatest possible area?
A circle with a diameter of 11.459 feet would give the most area. (About 103 square feet)
Corinda has 400 feet of fencing to make a play area She wants the fenced area to be rectangular What dimensions should she use in order to enclose the maximum possible area?
I got no clue.
If you have sixty yards of fencing to build a dog pen in your backyard for your new puppy Oscar What would the dimensions be of the largest fenced in area possible?
15 yd by 15 yd square (educated guess???)
What are some services that Heras Fencing offered?
Heras fencing has been known to supply railings, sports fencing, mesh fencing, and gates. Acquiring Heras fencing may not be possible outside of Doncaster, South Yorkshire, England.
A dog owner has 200 ft of fencing and wants to enclose the greatest possible rectangular area for her dog what demension should she use?
50' x 50'and its spelled dimension not demension
If one side of a rectangular garden plot is the bank of a stream the other 3 sides are enclosed by 12 yards of fencing. The area is 16 square yards. Find the possible dimensions of the garden.?
4 x 4
Build a pen twice as long as width with 66ft of fencing What are the dimensions?
22 ft x 11 ft
Is it possible to increase reaction time without antibiotics?
fencing
Why choose Fencing Wire?
Fencing Wire is the best alternative for security purposes. It has a high level of durability & make the entry of animals or individuals impossible.The dimensions of fencing wire can be made according to customers requirements. It is utilized for a wide mix of purposes - from containing animals to keeping out a thief. Reliability is yet another preferred advantage of the fencing wire.
If farmer Dan has 100 feet of fencing write an inequality to find the dimensions of the rectangle with the largest perimeter that can be created using 100 feet of fencing?
To find the dimensions of a rectangle with the largest perimeter using 100 feet of fencing, we can express the perimeter ( P ) of a rectangle in terms of its length ( l ) and width ( w ) as ( P = 2l + 2w ). Since the total amount of fencing is 100 feet, we set up the inequality ( 2l + 2w \leq 100 ). Simplifying this gives ( l + w \leq 50 ). The dimensions that maximize the area (which is a related concept) would be when ( l = w = 25 ) feet, creating a square shape.
What is the greatest rectangular area you can completely enclose with 100 feet of fencing?
625 square feet.. the area would be a square rectangle with 25 feet of fencing on each side.
