If the farmer has 144 feet of fencing what are the dimensions of the region with the largest area

A farmer with 400 feet of fence wants to enclose a rectangular plot of land bordering on a straight highway. If no fencing is used along the highway, write an equation for the area of the field in terms of x (the shorter side of the fenced area). Oct 24, 2017 · Find the maximum area enclosed by 80 m fence with one side wall ... A farmer wants to fence an area of 1.5 million ... Find Dimensions of Rectangle With Largest Area Inscribed in a Circle ... A farmer has 2400 ft. of fencing and wants to fence off a rectangular field that borders a ... area? Step1: GatherInformation ... Find the dimensions that will minimize

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  • A farmer wants to fence in a rectangular area that is 1/8 mile wide by 1/4 mile long. Which of the following proportions can the farmer use to calculate how many feet of fencing he will need? 1mi/5280ft = x/3/8ft or 1mi/5280ft = 3/8mi/x Get an answer for 'What is the maximum area that he can enclose with his materials? A farmer has 160 m of fence to enclose a rectangular area against a straight river. He only needs to fence in ...
  • SOLUTION: a farmer has 500 feet of fencing with which to build a rectangular livestock pen and wants to enclose the maximum area. use a variable to label length and width of the rectangle Algebra -> Formulas -> SOLUTION: a farmer has 500 feet of fencing with which to build a rectangular livestock pen and wants to enclose the maximum area.
  • A Farmer Is Building A Fence To Enclose A Rectangular Area Against An Existing Wall, Shown ... Question: A Farmer Is Building A Fence To Enclose A Rectangular Area Against An Existing Wall, Shown In The Figure Below Fenced In Region Three Of The Sides Will Require Fencing And The Fourth Wall Already Exists If The Farmer Has 144 Feet Of Fencing What Are The Dimensions Of The Region With The Largest Area?
  • Math 1300: Calculus I Introduction to applied optimization 1.A farmer has 2400 feet of fencing and wants to use it to fence o a rectangular eld. What are the dimensions of the eld that has the largest area, and what is that largest area? The goal is to model this situation with a function (like we did in Project 1), then use the
  • A farmer has 300 feet of fencing and wants to enclose a rectangular area of 3600 square feet What should the dimensions be? Unanswered Questions Why does Greg Gutfeld wear a ring on the middle ...
  • A farmer has 2400 ft. of fencing and wants to fence off a rectangular field that borders a ... area? Step1: GatherInformation ... Find the dimensions that will minimize
  • Get an answer for 'You have 196 feet of fencing to enclose a rectangular region. Find the Dimensions of the rectangle that maximizes the enclosed area.' and find homework help for other Math ... 1. A gardener has 140 feet of fencing to fence in a rectangular vegetable garden. Find the dimensions of the largest area he can fence. Find the possible rectangular area he can enclose. 2. Suppose a farmer has a large piece of land and he wants to make a . asked by Regina on August 13, 2014; Calculus 1. A gardener has 140 feet of fencing to fence in a rectangular vegetable garden. Find the dimensions of the largest area he can fence. Find the possible rectangular area he can enclose. 2. Suppose a farmer has a large piece of land and he wants to make a . asked by Regina on August 13, 2014; Calculus

Jan 03, 2018 · A farmer wants to fence in an area of 1.5 million square feet in a rectangular field and then divide it in half with a fence parallel to one of the sides of the rectangle. How can he do this so as ... A farmer decides to enclose a rectangular garden, using the side of a barn as one side of the rectangle. what is the maximum area that the farmer can enclose with 40ft of fence? What should th dimensions of the garden be in order to yield this area? For this problem I struggled on how to figure...

Answer to: Three of the sides will require fencing and the fourth wall already exists. If the farmer has 144 feet of fencing, what is the largest... A farmer is building a fence to enclose a rectangular area consisting of two separate regions. the four walls and one additional vertical segment (to separate the regions) are made up of fencing, as shown below. a dashed and shaded rectangle is cut into two equal halves by a dashed vertical line. a dashed and shaded rectangle is cut into two equal halves by a dashed vertical line. if the farmer has 648 feet of fencing, what are the dimensions of the region which enclose the maximal area Math 1300: Calculus I Introduction to applied optimization 1.A farmer has 2400 feet of fencing and wants to use it to fence o a rectangular eld. What are the dimensions of the eld that has the largest area, and what is that largest area? The goal is to model this situation with a function (like we did in Project 1), then use the

Math 1300: Calculus I Introduction to applied optimization 1.A farmer has 2400 feet of fencing and wants to use it to fence o a rectangular eld. What are the dimensions of the eld that has the largest area, and what is that largest area? The goal is to model this situation with a function (like we did in Project 1), then use the The largest area that can be enclosed by the farmer using his 144 feet of fencing would be in the shape of a circle. In order to get the radius: SOLUTION: a farmer has 500 feet of fencing with which to build a rectangular livestock pen and wants to enclose the maximum area. use a variable to label length and width of the rectangle Algebra -> Formulas -> SOLUTION: a farmer has 500 feet of fencing with which to build a rectangular livestock pen and wants to enclose the maximum area.

A local grocery store has plans to construct a rectangular parking lot on land that is bordered on one side by a highway. There are 1280 feet of fencing available to enclose the other three sides. [Let x represent the length of the two parallel sides of fencing.] Find the dimensions that will maximize the area of the parking lot. 204,800 square ... SOLUTION: a farmer has 500 feet of fencing with which to build a rectangular livestock pen and wants to enclose the maximum area. use a variable to label length and width of the rectangle Algebra -> Formulas -> SOLUTION: a farmer has 500 feet of fencing with which to build a rectangular livestock pen and wants to enclose the maximum area.

Russell has 48 feet of fencing.What is the largest fenced in area he can make? ... Russell has 48 feet of fencing.What is the largest fenced in ... A farmer puts his cow in a fenced area of land ... How to Use Differentiation to Calculate the Maximum Area of a Corral Finding the maximum or minimum value of a real-world function is one of the most practical uses of differentiation. For example, you might need to find the maximum area of a corral, given a certain length of fencing. · Conclusion: Thus, a maximum area of 70,312.5 square feet is enclosed by the 1500 feet of fencing when the dimensions are x = 375 and y = 187.5. Problem 3 A farmer wishes to enclose 3000 Sq.’ with 6 compartments of equal area. .

A) A rectangular pen is built with one side against a barn, 200 meters of fencing are used for the other three sides of the pen. What dimensions maximize the area of the pen? B) A rancher plans to make four identical and adjacent rectangular pens against a barn, each with an area of $100\space \text{m}^2$. A Farmer Is Building A Fence To Enclose A Rectangular Area Against An Existing Wall, Shown ... Question: A Farmer Is Building A Fence To Enclose A Rectangular Area Against An Existing Wall, Shown In The Figure Below Fenced In Region Three Of The Sides Will Require Fencing And The Fourth Wall Already Exists If The Farmer Has 144 Feet Of Fencing What Are The Dimensions Of The Region With The Largest Area?

Jun 27, 2007 · Answer is 50 square feet (a 5 by 10 pen, barn is a 10 ft side) Since one of the sides is the barn, the rectangular area. consists of three sides of fencing.

the region into 4 smaller rectangles by placing 3 fences parallel to one side of the rectangle. What dimensions of the region minimizes the amount of fencing if the total area of the region is 300 square feet? 6) A farmer has 150 feet of fencing and wants to construct 3 pig pens by first building a fence around a rectangular A farmer has 6000 m of fencing and wishes to create a rectangular filed subdivided into four congruent plots of land. Determine the dimensions of the each plot if the area to be enclosed is a maximum. A farmer wants to set up a pigpen using 40 feet of fence to enclose a rectangular area of 51 square feet. Find the dimensions of the pigpen. asked by Meg on August 31, 2016; Math. A farmer has 36 feet of fence to build a pigpen. He is going to use one of the sides of his barn as a side to the rectangular enclosure. Lets suppose the area to be enclosed is a square and let the side be s. The perimeter would be 234 feet. Perimeter of square is = 4 x side. We get; Dividing both sides by 4; s = 58.5 feet. Now, area of the square = side x side. So, the maximum area that can be enclosed is = square feet. Hence, the dimensions will be 58.5 feet by 58.5 feet.

Example • A farmer has 2400 ft of fencing and wants to fence off a rectangular field that borders a straight river. He needs no fence along the river. • What are the dimensions of the field that has the largest area? Solution • Let’s first experiment with special cases. the region into 4 smaller rectangles by placing 3 fences parallel to one side of the rectangle. What dimensions of the region minimizes the amount of fencing if the total area of the region is 300 square feet? 6) A farmer has 150 feet of fencing and wants to construct 3 pig pens by first building a fence around a rectangular Jul 19, 2016 · Then, the perimeter is given by #4x + 3y = 160#. The area of a rectangle is given by #A = L xx W#, however here we have two rectangles put together, so the total area will be given by #A = 2 xx L xx W#. Now, let's differentiate this function, with respect to y, to find any critical points on the graph.

1) What is the largest rectangular area that 80 feet of fencing can enclose? 2) A rectangle has one side on the x-axis and two vertices on the curve y = √ . What is the maximum area such a rectangle can have? The minimum area? 3) A landscape architect plans to enclose a 5000 square foot rectangular region in a botanical garden. Russell has 48 feet of fencing.What is the largest fenced in area he can make? ... Russell has 48 feet of fencing.What is the largest fenced in ... A farmer puts his cow in a fenced area of land ...

Jul 19, 2016 · Then, the perimeter is given by #4x + 3y = 160#. The area of a rectangle is given by #A = L xx W#, however here we have two rectangles put together, so the total area will be given by #A = 2 xx L xx W#. Now, let's differentiate this function, with respect to y, to find any critical points on the graph. A farmer plans to use 180 feet of fencing to enclose a rectangular region, using part of a straight river bank instead of fencing as one side of the rectangle, as shown in the figure. (a) Find the area A of the region if the length of the side parallel to the river bank is four times the length of an adjacent side.

Question: A Farmer Has 144 Feet Of Fencing With Which She Intends To Create A Rectangular Pen Along The Side Of One Of Her Barns. The Side Of The Barn Will Serve As One Of The Sides Of The Pen, So No Fencing Is Required Along The Barn Wall. Dec 16, 2018 · Call the length of the side parallel to the river A and the length of the other two sides B. Then we have 2400 = A + 2B. The area, X, of the rectangle bounded by the fence and the river will be AB = X.

Jan 03, 2018 · A farmer wants to fence in an area of 1.5 million square feet in a rectangular field and then divide it in half with a fence parallel to one of the sides of the rectangle. How can he do this so as ... Get an answer for 'You have 196 feet of fencing to enclose a rectangular region. Find the Dimensions of the rectangle that maximizes the enclosed area.' and find homework help for other Math ...

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  • Oct 24, 2017 · Find the maximum area enclosed by 80 m fence with one side wall ... A farmer wants to fence an area of 1.5 million ... Find Dimensions of Rectangle With Largest Area Inscribed in a Circle ... Review for test 4: 1. Find the absolute maximum for () = 3 + 2 − +1over [-2,0] 2. Find the absolute minimum for 3 2 3 2 = 3 − 2 + over [0, 5] 3. A farmer has 300 feet of fencing to use to fence in a rectangular pen and divide the pen into two smaller pens. What are the dimensions of each pen and the maximum area that can be enclosed? 4.
  • The following problems are maximum/minimum optimization problems. They illustrate one of the most important applications of the first derivative. Many students find these problems intimidating because they are "word" problems, and because there does not appear to be a pattern to these problems. A farmer wants to fence in a rectangular area that is 1/8 mile wide by 1/4 mile long. Which of the following proportions can the farmer use to calculate how many feet of fencing he will need? 1mi/5280ft = x/3/8ft or 1mi/5280ft = 3/8mi/x A) A rectangular pen is built with one side against a barn, 200 meters of fencing are used for the other three sides of the pen. What dimensions maximize the area of the pen? B) A rancher plans to make four identical and adjacent rectangular pens against a barn, each with an area of $100\space \text{m}^2$.
  • A farmer has 6000 m of fencing and wishes to create a rectangular filed subdivided into four congruent plots of land. Determine the dimensions of the each plot if the area to be enclosed is a maximum. A local grocery store has plans to construct a rectangular parking lot on land that is bordered on one side by a highway. There are 1280 feet of fencing available to enclose the other three sides. [Let x represent the length of the two parallel sides of fencing.] Find the dimensions that will maximize the area of the parking lot. 204,800 square ...
  • SOLUTION: a farmer has 500 feet of fencing with which to build a rectangular livestock pen and wants to enclose the maximum area. use a variable to label length and width of the rectangle Algebra -> Formulas -> SOLUTION: a farmer has 500 feet of fencing with which to build a rectangular livestock pen and wants to enclose the maximum area. .
  • Review for test 4: 1. Find the absolute maximum for () = 3 + 2 − +1over [-2,0] 2. Find the absolute minimum for 3 2 3 2 = 3 − 2 + over [0, 5] 3. A farmer has 300 feet of fencing to use to fence in a rectangular pen and divide the pen into two smaller pens. What are the dimensions of each pen and the maximum area that can be enclosed? 4. Best tkl mechanical keyboard 2019
  • A=50*25=1250 square feet is the maximum area notice that the rectangle is really 2 squares 25 x 25 side by side the largest area is always a square so all you had to do was divide 100 by 4 to get 25 feet and take it from there This shows us that the max area is then 450 square feet. So with a width of 15 ft the fence will have a maximum area of 450 square feet Now plug in Multiply Subtract ----- Answer: So the dimensions of the garden are width: 15, length: 30 Also, the max area of the garden is 450 square feet.
  • A farmer plans to use 180 feet of fencing to enclose a rectangular region, using part of a straight river bank instead of fencing as one side of the rectangle, as shown in the figure. (a) Find the area A of the region if the length of the side parallel to the river bank is four times the length of an adjacent side. . 

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A local grocery store has plans to construct a rectangular parking lot on land that is bordered on one side by a highway. There are 1280 feet of fencing available to enclose the other three sides. [Let x represent the length of the two parallel sides of fencing.] Find the dimensions that will maximize the area of the parking lot. 204,800 square ... A farmer has 6000 m of fencing and wishes to create a rectangular filed subdivided into four congruent plots of land. Determine the dimensions of the each plot if the area to be enclosed is a maximum. A farmer has 6000 m of fencing and wishes to create a rectangular filed subdivided into four congruent plots of land. Determine the dimensions of the each plot if the area to be enclosed is a maximum.

Get an answer for 'You have 196 feet of fencing to enclose a rectangular region. Find the Dimensions of the rectangle that maximizes the enclosed area.' and find homework help for other Math ... A farmer has 6000 m of fencing and wishes to create a rectangular filed subdivided into four congruent plots of land. Determine the dimensions of the each plot if the area to be enclosed is a maximum.

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A farmer has 1900 feet of fence with which to fence a rectangular plot of land. The plot lies along a river so that only three sides need to be fenced. Estimate the largest area that can be fenced. let x be the sides coming up from river, and let y be the side parallel to the river, according to the picture . x+x+y=1900. 2x+y=1900. y=1900-2x b. What is the area of the enclosure? 3. Alex is building a garden in his large backyard. He has 144 feet of fencing to enclose his garden. a. Suppose he builds the garden in the middle of the backyard. What are the dimensions of the garden with the largest area and what is the area of the garden? b. · Conclusion: Thus, a maximum area of 70,312.5 square feet is enclosed by the 1500 feet of fencing when the dimensions are x = 375 and y = 187.5. Problem 3 A farmer wishes to enclose 3000 Sq.’ with 6 compartments of equal area.

A farmer wants to fence in a rectangular area that is 1/8 mile wide by 1/4 mile long. Which of the following proportions can the farmer use to calculate how many feet of fencing he will need? 1mi/5280ft = x/3/8ft or 1mi/5280ft = 3/8mi/x Dec 16, 2018 · Call the length of the side parallel to the river A and the length of the other two sides B. Then we have 2400 = A + 2B. The area, X, of the rectangle bounded by the fence and the river will be AB = X.

1) What is the largest rectangular area that 80 feet of fencing can enclose? 2) A rectangle has one side on the x-axis and two vertices on the curve y = √ . What is the maximum area such a rectangle can have? The minimum area? 3) A landscape architect plans to enclose a 5000 square foot rectangular region in a botanical garden. A local grocery store has plans to construct a rectangular parking lot on land that is bordered on one side by a highway. There are 1280 feet of fencing available to enclose the other three sides. [Let x represent the length of the two parallel sides of fencing.] Find the dimensions that will maximize the area of the parking lot. 204,800 square ...

Example • A farmer has 2400 ft of fencing and wants to fence off a rectangular field that borders a straight river. He needs no fence along the river. • What are the dimensions of the field that has the largest area? Solution • Let’s first experiment with special cases.

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A farmer wants to fence an area of 1.5 million square feet in a rectangular eld and then divide it in half with an extra fence parallel to one of the sides of the rectangle. How can he do this so as to minimize the cost of the fence. CLEARLY EXPLAIN your reasoning. Let x by the length of one side of the rectangle, y the length of the other ... A farmer has 2400 ft. of fencing and wants to fence off a rectangular field that borders a ... area? Step1: GatherInformation ... Find the dimensions that will minimize

b. What is the area of the enclosure? 3. Alex is building a garden in his large backyard. He has 144 feet of fencing to enclose his garden. a. Suppose he builds the garden in the middle of the backyard. What are the dimensions of the garden with the largest area and what is the area of the garden? b.

· Conclusion: Thus, a maximum area of 70,312.5 square feet is enclosed by the 1500 feet of fencing when the dimensions are x = 375 and y = 187.5. Problem 3 A farmer wishes to enclose 3000 Sq.’ with 6 compartments of equal area. A) A rectangular pen is built with one side against a barn, 200 meters of fencing are used for the other three sides of the pen. What dimensions maximize the area of the pen? B) A rancher plans to make four identical and adjacent rectangular pens against a barn, each with an area of $100\space \text{m}^2$. Russell has 48 feet of fencing.What is the largest fenced in area he can make? ... Russell has 48 feet of fencing.What is the largest fenced in ... A farmer puts his cow in a fenced area of land ...

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A farmer has 2000 feet of fencing available to enclose a rectangular area bordering a river. If no fencing is required along the river, find the dimensions of the fence that will maximize area. A farmer wants to fence in a rectangular area that is 1/8 mile wide by 1/4 mile long. Which of the following proportions can the farmer use to calculate how many feet of fencing he will need? 1mi/5280ft = x/3/8ft or 1mi/5280ft = 3/8mi/x

Example • A farmer has 2400 ft of fencing and wants to fence off a rectangular field that borders a straight river. He needs no fence along the river. • What are the dimensions of the field that has the largest area? Solution • Let’s first experiment with special cases.

  • 1) What is the largest rectangular area that 80 feet of fencing can enclose? 2) A rectangle has one side on the x-axis and two vertices on the curve y = √ . What is the maximum area such a rectangle can have? The minimum area? 3) A landscape architect plans to enclose a 5000 square foot rectangular region in a botanical garden.
  • A=50*25=1250 square feet is the maximum area notice that the rectangle is really 2 squares 25 x 25 side by side the largest area is always a square so all you had to do was divide 100 by 4 to get 25 feet and take it from there
  • Dec 16, 2018 · Call the length of the side parallel to the river A and the length of the other two sides B. Then we have 2400 = A + 2B. The area, X, of the rectangle bounded by the fence and the river will be AB = X.
  • 1) What is the largest rectangular area that 80 feet of fencing can enclose? 2) A rectangle has one side on the x-axis and two vertices on the curve y = √ . What is the maximum area such a rectangle can have? The minimum area? 3) A landscape architect plans to enclose a 5000 square foot rectangular region in a botanical garden.
  • Dec 05, 2017 · A farmer w/ 750ft of fencing wants to enclose a rectangular area then divide it into four pens with fencing parallel to one side of the rectangle. What is the largest possible total area of the four pens? A Farmer Is Building A Fence To Enclose A Rectangular Area Against An Existing Wall, Shown ... Question: A Farmer Is Building A Fence To Enclose A Rectangular Area Against An Existing Wall, Shown In The Figure Below Fenced In Region Three Of The Sides Will Require Fencing And The Fourth Wall Already Exists If The Farmer Has 144 Feet Of Fencing What Are The Dimensions Of The Region With The Largest Area?

the region into 4 smaller rectangles by placing 3 fences parallel to one side of the rectangle. What dimensions of the region minimizes the amount of fencing if the total area of the region is 300 square feet? 6) A farmer has 150 feet of fencing and wants to construct 3 pig pens by first building a fence around a rectangular Example • A farmer has 2400 ft of fencing and wants to fence off a rectangular field that borders a straight river. He needs no fence along the river. • What are the dimensions of the field that has the largest area? Solution • Let’s first experiment with special cases. .

Example • A farmer has 2400 ft of fencing and wants to fence off a rectangular field that borders a straight river. He needs no fence along the river. • What are the dimensions of the field that has the largest area? Solution • Let’s first experiment with special cases. A farmer plans to use 180 feet of fencing to enclose a rectangular region, using part of a straight river bank instead of fencing as one side of the rectangle, as shown in the figure. (a) Find the area A of the region if the length of the side parallel to the river bank is four times the length of an adjacent side.

Dec 05, 2017 · A farmer w/ 750ft of fencing wants to enclose a rectangular area then divide it into four pens with fencing parallel to one side of the rectangle. What is the largest possible total area of the four pens?

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Jul 19, 2016 · Then, the perimeter is given by #4x + 3y = 160#. The area of a rectangle is given by #A = L xx W#, however here we have two rectangles put together, so the total area will be given by #A = 2 xx L xx W#. Now, let's differentiate this function, with respect to y, to find any critical points on the graph. Question: A Farmer Has 144 Feet Of Fencing With Which She Intends To Create A Rectangular Pen Along The Side Of One Of Her Barns. The Side Of The Barn Will Serve As One Of The Sides Of The Pen, So No Fencing Is Required Along The Barn Wall. Review for test 4: 1. Find the absolute maximum for () = 3 + 2 − +1over [-2,0] 2. Find the absolute minimum for 3 2 3 2 = 3 − 2 + over [0, 5] 3. A farmer has 300 feet of fencing to use to fence in a rectangular pen and divide the pen into two smaller pens. What are the dimensions of each pen and the maximum area that can be enclosed? 4.

If the farmer has 162 feet of fencing, what are the dimensions of the region which enclose the maximal area? Top Answer For the region to enclose maximal area, its dimensions... the region into 4 smaller rectangles by placing 3 fences parallel to one side of the rectangle. What dimensions of the region minimizes the amount of fencing if the total area of the region is 300 square feet? 6) A farmer has 150 feet of fencing and wants to construct 3 pig pens by first building a fence around a rectangular How to Use Differentiation to Calculate the Maximum Area of a Corral Finding the maximum or minimum value of a real-world function is one of the most practical uses of differentiation. For example, you might need to find the maximum area of a corral, given a certain length of fencing. A farmer wants to fence in a rectangular area that is 1/8 mile wide by 1/4 mile long. Which of the following proportions can the farmer use to calculate how many feet of fencing he will need? 1mi/5280ft = x/3/8ft or 1mi/5280ft = 3/8mi/x A farmer has 300 feet of fencing and wants to enclose a rectangular area of 3600 square feet What should the dimensions be? Unanswered Questions Why does Greg Gutfeld wear a ring on the middle ...

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SOLUTION: a farmer has 500 feet of fencing with which to build a rectangular livestock pen and wants to enclose the maximum area. use a variable to label length and width of the rectangle Algebra -> Formulas -> SOLUTION: a farmer has 500 feet of fencing with which to build a rectangular livestock pen and wants to enclose the maximum area.
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A farmer with 400 feet of fence wants to enclose a rectangular plot of land bordering on a straight highway. If no fencing is used along the highway, write an equation for the area of the field in terms of x (the shorter side of the fenced area). A farmer wants to fence an area of 1.5 million square feet in a rectangular eld and then divide it in half with an extra fence parallel to one of the sides of the rectangle. How can he do this so as to minimize the cost of the fence. CLEARLY EXPLAIN your reasoning. Let x by the length of one side of the rectangle, y the length of the other ...

A farmer has 6000 m of fencing and wishes to create a rectangular filed subdivided into four congruent plots of land. Determine the dimensions of the each plot if the area to be enclosed is a maximum. .