Shana wants to use all 62 feet of the fencing.

Want to keep Fido from fertilizing the neighbors Flax? You might consider an underground or wireless pet fence. Learn how these fascinating systems work and why this specialized fe...Aug 27, 2020 · The problem Shana faces is determining the width of the dog run, given that she wants the length to be 20 feet and she has a total of 62 feet fencing to use. The equation she wrote to help solve this problem is 21 + 2W = 62. Here, W represents the width of the run in feet. Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2 l plus 2 w equals 62 to find the width of the run. Which statements are true of the solution? Check all that apply. The value of w is 10 feet. The value of w …2L + 2W = 100 feet. in English, "Two lengths plus two widths equal 100 feet." The second thing you know is that the length is 10 feet longer than the width, so the second equation you can write is . L = W + 10. Now that you have defined L in terms of W you can solve the problem. First substitute "W + 10" for L in the first equation. 2(W + 10 ...

The problem Shana faces is determining the width of the dog run, given that she wants the length to be 20 feet and she has a total of 62 feet fencing to use. The equation she wrote to help solve this problem is 21 + 2W = 62. Here, W represents the width of the run in feet.Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2 l plus 2 w equals 62 to find the width of the run. Which statements are true of the solution? Check all that apply. The value of w is 10 feet. The value of w can be ...

3. Paul wants to fence in his garden to prevent this dog from digging it up. He has 66 meters of fencing. If Paul wants the length of the garden to be twice the width, what will the dimensions of the garden be? Assume Paul wants to use all 66 meters of … Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2l + 2w = 62 to find the width of the run.

Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2l+2w=62 to find the width of the run. Which statements are true of the solution? Check all that apply.Find the dimensions for which the area of the play yard will be a maximum. A homeowner wants to fence a rectangular play yard using 80 feet of fencing. The side of the house will be used as one side of the rectangle. Find the dimensions for which the area of the play yard will be a maximum. There are 3 steps to solve this one.You might not realize you need Fences until you use it. It’s such a simple app that helps you organize your desktop icons into separate spaces—yes, fencing off different categories...Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2l + 2w = 62 to find the width of the run. Which statements are true of the solution?

Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2l + 2w = 62 to find the width of the run. 3 months …

Correct answers: 2 question: Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. she decides to make the length of the run 20 feet. she writes and solves the equation 2L+2w=62 to find the width of the run. which statements are true of the solution? check all that apply a. the value of w is 10 feet b. the value of w can …

VIDEO ANSWER: The given statement needs to be checked to see if it is true or false. There can be at most one triangle if you are…According to the problem, Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog with a length of 20 feet. She wrote and solved the equation 2l + 2w = 62 to find the width of the run. To solve the equation for w, we need to isolate the variable w. We can do this by subtracting 2l from both sides of the equation.Click an Item in the list or group of pictures at the bottom of the problem and, holding the button down, drag it into the correct position in the answer box. Release your mouse button when the item is place. If you change your mind, drag the item to the trashcan. Click the trashcan to clear all your answers.Answers in a pinch from experts and subject enthusiasts all semester long Subscribe now. Calculus Archive: Questions from September 28, 2022. what is the radius/radii? Let \( R \) be the region bounded by the curves \( y=x^{3}, y=3 \), and \( x=2 \). What is the volume of the solid generated by rotating \( R \) about the line \( x=4 \) ? Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2 l plus 2 w equals 62 to find the width of the run. 3 answers; asked by jalisa; 1 year ago; 319 views; 0; 0 Amy wants to fence in a yard using 400 feet of fencing. If she wants the yard to be 30 feet wide, how long will it be? (A) 170 feet (B) 175 feet (C) 180 feet (D) 185 feet. There are 2 steps to solve this one. Recognize that the total fencing used to fence the yard equals to the perimeter of the rectangular yard and that the perimeter of a ...

Solution: Given that, Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. Therefore, Perimeter = 62 feet. Perimeter is given by formula: Perimeter = 2 (length + width ) Therefore, 62 = 2 (length + width ) She decides to make the length of the run 20 feet. Therefore, length = 20 feet. 62 = 2 (20 + width )A farmer with 5,000 feet of fencing wants to enclose a rectangular field and then divide it into two plots by adding a fence in the middle parallel to one of the sides. Using the function A(x) = (x)(Sam has 1200 feet of fencing and wants to fence off a rectangular field that borders a straight river. He needs no fence along the river.Making a fence Jovani has 150 feet of fencing to make a rectangular garden in his backyard. He wants the length to be 15 feet more than the width. Find the width, w, by solving the equation \(150=2 w+30+2 w\). Answer. ... use this checklist to evaluate your mastery of the objectives of this section.Precalculus questions and answers. 1. A farmer is building a triangular fence for his garden. He wants one side of the fence to be 7 feet, and another side to be 16 feet. He also wants the angle opposite the 7-foot side to be 30 degrees. in why the farmer won't be able to build his fence under these conditions. See Answer. Question: Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2 l plus 2 w equals 62 to find the width of the run. Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog.

VIDEO ANSWER: The given statement needs to be checked to see if it is true or false. There can be at most one triangle if you are…

Here’s the best way to solve it. Bob wants to fence in a rectangular garden in his yard. He has76 feet of fencing to work with and wants to use tan the garden is to be x feet wide, express the area of the garden as a function of x. A (x) = 38x-x^2 A (x) = 37x-x^2 A (x) = 39x - x^2 A (x) = 40x^2 - x.Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2l+2w=62 to find the width of the run. Which statements are true of the solution? Check all that apply.Given that the total length of the fencing is 62 feet. As has to be fenced around a rectangular park , it would be the perimeter of the rectangular park. Also Shana wants the length of the run to be 20 feet. Hence the length of the park is 20 feet. Here we will use the formula for perimeter to find the width of the run . Perimeter = 2(l+w) 62=2 ...Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2l+2w=62 to find the width of the run. Which statements are true of the solution? Check all that apply.Mar 26, 2022 · Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2 l plus 2 w equals 62 to find the width of the run. Which statements are true of the solution? Check all that apply. The value of w is 10 feet. The value of w can be ... Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2 l plus 2 w equals 62 to find the width of the run. Which statements are true of the solution? Check all that apply. 1. The value of w is 10 feet. 2. The value of w ...Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2l+2w=62 to find the width of the run. Which statements are true of the solution? Check all that apply.Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2 l plus 2 w equals 62 to find the width of the run. Which statements are true of the solution?A farmer wants to construct a fence around an area of 4056 square feet in a rectangular field and then divide it in half with a fence parallel to one of the sides of the rectangle. What dimensions should they use in order to minimize the amount of fencing used?

Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2l + 2w = 62 to find the width of the run. Which statements are true of …

Correct answers: 3 question: Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation to find the width of the run. Which statements are true of the solution? Check all that apply.

The longer sides are 16 ft. Rectangles have four sides, and sides opposite each other are always the same length. You know one side is 12 feet, so you know there is another side that is also 12 feet. 44-12=32. There are 32 feet of fencing to split between the two remaining sides, which means each one of them is 16 feet. long.Consider the following problem: a farmer with 950 feet of fencing wants to enclose a rectangular area and then divise it into four pens weh fencing parailel to one side of the rectangle. What is be iargest pessible total area of the four pens? (a) Draw several diagrams ifvitrating the stuation, some wath shalow, wise pens and some with dees ...He wants to use 300 feet of fencing to enclose it so we can tell that 300 is the perimeter of the enclosure. The problem also tells us the area is 4400 square feet. We need to find the length and width so we will have 2 variables (L & W) to solve for.Aug 10, 2019 · Label one side l and the corner side w. All the equation is saying that the perimeter is the sum of the lengths of the 4 sides. Two of the sides are length l and the other two are w so you get 2l + 2w = 62.. She makes the length 20' so that becomes the value for l. w must then be 11', just use the equation with l set to 20' 1. Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2 l plus 2 w equals 62 to find the width of the run. 1 month ago. Solution 1. Guest #11827991. 1 month ago. Answer:West Hills Community College DistrictAug 10, 2019 · Label one side l and the corner side w. All the equation is saying that the perimeter is the sum of the lengths of the 4 sides. Two of the sides are length l and the other two are w so you get 2l + 2w = 62.. She makes the length 20' so that becomes the value for l. w must then be 11', just use the equation with l set to 20' 1. Perimeter of the garden = 18.5 + 9 = 27.5 feet. Mark wants to fence 4 garden. Therefore, 27.5 × 4 = 110 feet. Mark needs 110 ft. fencing to surround all 4 gardens. heart outlined.Correct answers: 3 question: Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation to find the width of the run. Which statements are true of the solution? Check all that apply.

Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2 l plus 2 w equals 62 to find the width of the run.Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2 l plus 2 w equals 62 to find the width of the run. 1 month ago. Solution 1. Guest #11827991. 1 month ago. Answer:Mathematics. Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves …Instagram:https://instagram. stage left dekalbmidgets memewhen does the dawning start 2023barstow inmate locator w = 22/2. w = 11. So, the statement A is not true. The value of 'w' is 11 feet, not 10 feet. B. The value of w can be zero. To check if 'w' can be zero, we substitute 'w' with 0 in the equation and see if it is valid: 2 (20) + 2 (0) = 62. 40 + 0 = 62.Shana wants to use all 62 feet of the fencing she has to make a rectangular run for her dog. She decides to make the length of the run 20 feet. She writes and solves the equation 2w + 2(20) = 62 to find the width of the run. Which statements are true of the solution? Check all that apply. flacos tacos east chicago indianaindot road conditions indiana When making a rectangular run, Shana should balance the length and width to make efficient use of her 62 feet of fencing. The specific measurements depend on her yard's constraints and her dog's needs. Explanation: Shana has a total of 62 feet of fencing at her disposal to construct a rectangular dog run. The fact that the run is to be ... loctician savannah ga Answer: Check boxes 3,4, and 5. Step-by-step explanation: It is given in the problem that the equation to find the width of the run is 2l+2w=62 and l=20 feet. You can plug in 20 for l in the previous equation by using Substitution. It should look like this: 2 (20)+2w=62. Next multiply 2 by 20 to get 40: 40+2w=62.West Hills Community College District