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6. A rancher has 200 feet of fencing with which to enclose two adjacent rectangular corrals....
1. A rancher has 300 feet of fencing to enclose two adjacent rectangular pieces of land....
1. A rancher has 300 feet of fencing to enclose two adjacent rectangular pieces of land. -> 1 W a. Write an equation that relates length and width to the total given distance. [2 points] 1 + W = b. Use your equation in a. to write the total area (A) as a function of only one of these variables. [3 points] C. Find the dimensions that will yield a maximum area. [3 points] d. What is the maximum area?...
A rancher has 5370 feet of fencing to enclose a rectangular area bordering a river. He...
A rancher has 5370 feet of fencing to enclose a rectangular area bordering a river. He wants to separate his cows and horses by dividing the enclosure into two equal parts. If no fencing is required along the river, find the length of the center partition that will yield the maximum area. Find the length of the side parallel to the river that will yield the maximum area. Find the maximum area.
A rancher has 400 feet of fencing to put around a rectangular field and then subdivide...
A rancher has 400 feet of fencing to put around a rectangular field and then subdivide the field into two identical smaller rectangular plots by placing a fence parallel to one of the fields shorter sides. find the dimensions that maximize the enclosed area. write your answers as a fraction reduced to lowest terms.
A rancher has 600 feet of fencing to put around a rectangular field and then subdivide...
A rancher has 600 feet of fencing to put around a rectangular field and then subdivide the field into 3 identical smaller rectangular plots by placing two fences parallel to one of the field's shorter sides. Find the dimensions that maximize the enclosed area. Write your answers as fractions reduced to lowest terms. Answer Keypad
matlab 2) [5 points) A rectangular field adjacent to a river is to be enclosed. Fencing...
matlab
2) [5 points) A rectangular field adjacent to a river is to be enclosed. Fencing along the river costs $5 per meter, and the fencing for the other sides costs S3 per meter. The area of the field is to be 1200 m. Find the dimensions of the field that is the least expensive to enclose. You must solve all the equations using MATLAB, no credits will be given otherwise.
A farmer has 450m of fencing to enclose a rectangular area and divide it into two sections
A farmer has 450m of fencing to enclose a rectangular area and divide it into two sections. a) Write an equation to express the total area enclosed as a function of the width.b) Determine the doman and range of this area function.c) Determine the dimensions that give the maximum area.Can someone explain how to do this please? I got part a already, and the equation I got is: A(w)= ( 450-3w ______ 2 ) w I don't understand part b...
A veterinarian uses 1440 feet of chain-link fencing to enclose a rectangular region and to subdivide...
A veterinarian uses 1440 feet of chain-link fencing to enclose a rectangular region and to subdivide the region into two smaller rectangular regions by placing a fence parallel to one of the sides, as shown in the figure (a) Write the width w as a function of the length (b) Write the total area A as a function of I (c) Find the dimensions that produce the greatest enclosed area ft ft
A rancher has 280 yards of fence with which to enclose three sides of a rectangular...
A rancher has 280 yards of fence with which to enclose three sides of a rectangular plot (the fourth side is a river and will not require fencing). Find the dimensions of the plot with the largest possible area. (For the purpose of this problem, the width will be the smaller dimension (needing two sides), the length with be the longer dimension (needing one side).) length - width- yards yards What is the largest area possible for this plot? area-...
4. A rancher with 300 ft of fence intends to enclose a rectangular corral, dividing it in half by...
4. A rancher with 300 ft of fence intends to enclose a rectangular corral, dividing it in half by a fence 5. A rectangular garden of area 75 ft2 is bounded on three sides by a wall costing $8 per ft and on the 6. An open box is made from a 16 x 16 cm piece of cardboard by cutting equal squares from each corner parallel to the short sides of the corral. How much area can be enclosed?...
A kennel owner has 164 ft of fencing to enclose a rectangular region
A kennel owner has 164 ft of fencing to enclose a rectangular region. He wants to subdivide it into 3 sections of equal length. If the total area of the enclosed region is 576 square ft what are the dimensions.I know that the answer is 18 ft by 32 ft or 64 ft by 9ft but not how to get it
1. A rancher has 300 feet of fencing to enclose two adjacent rectangular pieces of land. -> 1 W a. Write an equation that relates length and width to the total given distance. [2 points] 1 + W = b. Use your equation in a. to write the total area (A) as a function of only one of these variables. [3 points] C. Find the dimensions that will yield a maximum area. [3 points] d. What is the maximum area?...
A rancher has 600 feet of fencing to put around a rectangular field and then subdivide the field into 3 identical smaller rectangular plots by placing two fences parallel to one of the field's shorter sides. Find the dimensions that maximize the enclosed area. Write your answers as fractions reduced to lowest terms. Answer Keypad
matlab
2) [5 points) A rectangular field adjacent to a river is to be enclosed. Fencing along the river costs $5 per meter, and the fencing for the other sides costs S3 per meter. The area of the field is to be 1200 m. Find the dimensions of the field that is the least expensive to enclose. You must solve all the equations using MATLAB, no credits will be given otherwise.
A veterinarian uses 1440 feet of chain-link fencing to enclose a rectangular region and to subdivide the region into two smaller rectangular regions by placing a fence parallel to one of the sides, as shown in the figure (a) Write the width w as a function of the length (b) Write the total area A as a function of I (c) Find the dimensions that produce the greatest enclosed area ft ft
A rancher has 280 yards of fence with which to enclose three sides of a rectangular plot (the fourth side is a river and will not require fencing). Find the dimensions of the plot with the largest possible area. (For the purpose of this problem, the width will be the smaller dimension (needing two sides), the length with be the longer dimension (needing one side).) length - width- yards yards What is the largest area possible for this plot? area-...
4. A rancher with 300 ft of fence intends to enclose a rectangular corral, dividing it in half by a fence 5. A rectangular garden of area 75 ft2 is bounded on three sides by a wall costing $8 per ft and on the 6. An open box is made from a 16 x 16 cm piece of cardboard by cutting equal squares from each corner parallel to the short sides of the corral. How much area can be enclosed?...
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