Shana wants to use all 62 feet of the fencing.

Using an Equation with Two Variables to Solve a Problem Instruction 2 Slide Writing and Solving Equations in Two Variables greater less few Miranda has 55 feet of fencing. She wants to use all the fencing to create a rectangular garden. The equation 2đť‘™+2 =55, where đť‘™is the length of the garden and is the width, models the scenario.

Shana wants to use all 62 feet of the fencing. Things To Know About Shana wants to use all 62 feet of the fencing.

1 solutions. Answer 695565 by rolling_meadows (22) on 2017-05-16 21:51:18 ( Show Source ): You can put this solution on YOUR website! The value of f becomes increasingly close-to 12 as x approaches 5; or the value of f approaches 12 as x approaches 5. Finance/1081176: Please help with this!!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 2 l plus 2 w equals 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 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 …Question: 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.

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? a. The value of w is 10 feet. b. The value of w can be zero. c.... fencing tournament in San Francisco ... It makes you want to stop and take in all the scenery that surrounds you. ... Or, if you can move around on your feet to ...

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. 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.

English boxwood is often called the true dwarf boxwood, and creates a hedge border 1 to 2 feet high. The variety “Suffruticosa” has a slow growth rate of only 1 inch per year, prod... 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. Jose just removed the children’s play set from his back yard to make room for a rectangular garden. He wants to put a fence around the garden to keep the dog out. He has a 50-foot roll of fence in his garage that he plans to use. To fit in the backyard, the width of the garden must be 10 feet. How long can he make the other side?Alexis wants to build a rectangular dog run in her yard adjacent to her neighbor’s fence. She will use 136 feet of fencing to completely enclose the rectangular dog run. The length of the dog run along the neighbor’s fence will be 16 feet less than twice the width. Find the length and width of the dog run. AnswerShana 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.

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 \( x=4 \) ?

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 ...

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. Expert-verified.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 be 0 c. the value of w cannot be a ...Question: 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 …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 …Describing Steps to Solve a Two-Variable Equation 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 21+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?

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. 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: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 … 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. 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 ...

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 ...

Answers: 3 on a 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. 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 ...... fencing tournament in San Francisco ... It makes you want to stop and take in all the scenery that surrounds you. ... Or, if you can move around on your feet to ...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.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 2 l plus 2 w equals 62 to find the width of the run. Which statements are true of the solution?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 ...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.A zookeeper has 500 f t 500 \mathrm{ft} 500 ft of fencing and wants to build a rectangular pen. Find a quadratic equation that relates the area of the pen to its length. ... Our constraint is that Casey only has 62 feet of fencing. We can use this to form an equation to solve for the length and the width. Step 4. 4 of 5. The perimeter of the ...... fencing tournament in San Francisco ... It makes you want to stop and take in all the scenery that surrounds you. ... Or, if you can move around on your feet to ...

1 solutions. Answer 695565 by rolling_meadows (22) on 2017-05-16 21:51:18 ( Show Source ): You can put this solution on YOUR website! The value of f becomes increasingly close-to 12 as x approaches 5; or the value of f approaches 12 as x approaches 5. Finance/1081176: Please help with this!!

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.

If the fenced area has to be a rectangle, we want the perimeter to be 24 feet because to get the largest fenced area we want to use all the fencing available. Half of the perimeter (12 feet) would be the sum of the lengths of two adjacent sides (maybe a long side plus a short side). For a rectangle 12 feet long by 4 feet wide we would needCorrect 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 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 zero. The value of w ...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.Prealgebra questions and answers. Ron has 146 feet of fencing to make a rectangular garden in his backyard. He wants the length to be 33 feet more than the width. Find the width. a) On your work, write an equation using the information as it is given above that can be solved to answer the question. b) Solve c) The width is feet.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 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 …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 ...Question: 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. 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. There are 2 steps to solve this one. Expert-verified. 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 2 l plus 2 w equals 62 to find the width of the run. Which statements are true of the solution?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.

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.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.To find the width of a dog run for which Shana has 62 feet of fencing and plans a length of 20 feet, we use the equation 2l + 2w = 62, which reveals the width is 11 feet. Explanation: Finding the Width of a Rectangular Enclosure.Problem 1100 feet of fencing. He wants to use all 1100 feet to construct a rectangle and two interior separators that together form three rectangular pens. o I W is the with of the larger rectangle, express the length L, of the rectangle in terms of W b) Egprss the total aren, /W),of the three pens as polynomial in terms of W.Instagram:https://instagram. discharge from metronidazole geloem glock lower parts kitchamberlain garage door blinkingbooty warrior real name 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.FT BALANCED INCOME 62 F RE- Performance charts including intraday, historical charts and prices and keydata. Indices Commodities Currencies Stocks jon ronson bohemian groveheart attack crossword clue Related questions. Find step-by-step Pre-algebra solutions and your answer to the following textbook question: Casey was building a rectangular pen for his pigs. He has 62 feet of fencing. The length of his pen is 9 feet longer than the width. Write and solve an equation to find the dimensions of the pen. comcast internet outage today Mrs. Raboud has 24 feet of fencing. She wants to use all of the fencing to enclose a rectangular flower bed. The graph below shows how the area of the flower bed depends on the length of one of its sides. 3 Length (feet) What side length will give the flower bed the maximum area? A 18 ft B 6ft C 36 ft D 12 ftGiven 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 ...