Shana wants to use all 62 feet of the fencing.

Question 630412: A gardener wants to use 62 feet of fencing to enclose a rectangular shaped garden. If its length is 4 feet longer than twice its width, find the width of the garden. Answer by ewatrrr(24785) (Show Source):May 4, 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 month ago. Solution 1. Guest #11730573.Shana correctly used the perimeter formula for a rectangle and found the width of the dog run to be 11 feet. Explanation: Shana is using the formula for the perimeter of a rectangle, which is P = 2l + 2w, where P is the perimeter, l is the length, and w is the width. She knows the length (l) is 20 feet and the total perimeter is 62 feet.

Guided textbook solutions created by Chegg experts Learn from step-by-step solutions for over 34,000 ISBNs in Math, Science, Engineering, Business and moreShana 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. The value of w is 10 feet. The value of w can be zero.

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?

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 )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.Question: Suppose you want to use 1080 feet of fencing to enclose a rectangular plot of land. The fencing should include an extra section across its width as shown below. a. For widith = x feet, find a function that describes all possible areas. A(x) = _____ b. What is the maximum area that can be enclosed?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.

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:

Sep 19, 2016 · 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. The value of w is 10 feet. The value of w can be zero.

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.distance = rate × time (or d = rt) to determine the total length of the fence Tom paints. d = (5)(4) d = 20 feet. Subtracting this from the total length of the fence 100 feet gives the length of the fence Tom will NOT paint: 100 − 20 = 80 feet. If Huck finishes the job, he will paint that 80 feet of the fence. Using d = rt, we can determine ...14 Jan 2016 ... You want to drown out as many noises as possible. Unless you live in the country and are using your Great Pyrenees as a livestock guardian, it ...Problema Solution. bob wants to fence in a rectangle garden in his yard. he has 72 feet of fencing to work with and wants to use it all. if the garden is to be x feet wide, express the area if the garden as a function x.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 ... 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 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 be zero. C.

A farmer wishes to enclose a rectangular region bordering a river using 600 ft. of fencing. He wants to divide the region into two equal parts using some of the fence material. What is the maximum area that can be enclosed with the fencing? : To divide it into two equal parts, we have the fence equation: 2L + 3W = 600 2L = 600 - 3W divide by 2Question: Bob wants to fence in a rectangular garden in his yard. He has 76 feet of fencing to work with and it all. If the garden is to be x feet wide, express the area of the garden as a function of x A(x) = 40x^2 - x A(x) = 39x - x^2 A(x) = 37x - x^2 A(x) = 38x - x^2 A rectangle that is x feet wide is inscribed in a circle of radius 13 feet.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 )Question: At the movies, Shana wants to get snacks for her friends. How many ways can she select two types of candy and four types of soda from the eight types of candy and ten types of soda available? There are different ways that Shana can select snacks for her friends. There are 2 steps to solve this one.Apr 30, 2020 · 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 be zero. C.

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Jan 26, 2021 · 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. 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.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.A farmer has 216 feet of fencing and wants to build two identical pens for his prize-winning pigs. The pens will be arranged as shown so that the 216 = 3 x + 4 y. Use the steps below to determine the dimensions of a pen that will maximize its area A = L ⋅ W = 2 y ⋅ x a) Solve 3 x + 4 y = 216 for y.d = (5)(4) d = 20 feet. Subtracting this from the total length of the fence 100 feet gives the length of the fence Tom will NOT paint: 100 − 20 = 80 feet. If Huck finishes the job, he will paint that 80 feet of the fence. Using d = rt, we can determine how long this will take Huck to do: 80 = 8(t) t = 10 hours.Sep 7, 2019 · 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. 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…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 …1. A gardener wants to enclose a rectangular garden with area 600 square feet. She wants to use fencing on three sides of the garden that costs $4 per foot. She wants to use a fancier fencing on the front side of the garden that costs $8 per foot. (a) Draw a picture of the situation, and label the side lengths of the rectangle with variables. Correct answers: 1 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. the value of w is 10 feet. the value of w can be zero. the value of w cannot 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. The value of w is 10 feet. The value of w can be ...

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.

In this case, Nya wants to build a rectangular garden with a length of 3 feet. The perimeter or fencing required for a rectangle is calculated by adding the length of all the sides. Since there are two equal lengths, we can calculate the perimeter as follows: Perimeter = 2 * Length + 2 * Width Nya has 24 feet of fencing.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.Question: 3. A rancher has 1000 feet of fencing and wants to enclose a rectangular field divided into four pens as shown. a. Find a function A (x) modeling the total area. (Use the total amount of fencing to help get rid of the y.) y b. Use what we learned about quadratic functions to give a rough sketch of the graph of our area function.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.Bob wants to fence in a recgtangular garden in his yard. He has 72 feet of fencing to work with and wants to use it all. Answer the following questions if the garden's width is x feet. (a) Draw a diagram and label both the length and the width in terms of x. (b) Write a function for the area of the garden, A, in terms of 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.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.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 to find the width of the run. 00:21. A veterinarian is enclosing a rectangular outdoor running area against his building for the dogs he cares for. He …All Questions +0 math -1 . 1154 . 1 +208 Micah has 56 feet of fencing to make a rectangular dog run in his yard. He wants the length to be 2.5 feet more than the width. Find the length, L, by solving the equation 2L + 2(L − 2.5) = 56. ...Question: 10. Elissa wants to set up a rectangular dog run in her backyard. She has 32 feet of fencing to work with and wants to use it all. If the dog run is to be x feet long, express the area of the dog run as a function of x. There are 2 steps to solve this one.Instagram:https://instagram. lobo basketball on tvcrumbl physical gift cardwater temperature panama city beach floridagrandma quotes death Shana correctly used the perimeter formula for a rectangle and found the width of the dog run to be 11 feet. Explanation: Shana is using the formula for the perimeter of a rectangle, which is P = 2l + 2w, where P is the perimeter, l is the length, and w is the width. She knows the length (l) is 20 feet and the total perimeter is 62 feet. aetnanations benefits.comsap trucking To align headlamps, first park the vehicle on a flat surface 2 to 3 feet in front of a solid object such as a wall or fence. Turn on the headlamps, and mark the center of the beam ...27 Apr 2011 ... addend and use all of these digits. 6 6 2 2 ... from 62 of the people. How many tickets are ... need if he wants to put a fence around the ... how to use a yocan battery Question 810875: Amy wants to fence in a yard using 400 feet of fencing. I she wants the yard to be 30 feet wide, how long will it be Answer by TimothyLamb(4379) (Show Source): You can put this solution on YOUR website! p = 2L + 2W = 400 W = 30---2L + 2W = 400 2L + 2(30) = 400 2L + 60 = 400Shana 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 …