The length of a rectangular dog park is 50 feet. The width is half the length. Decide if each set of steps could be used to find the perimeter of the dog park. Choose yes or no for each set of steps. answers: 1. Find the Width by dividing 50 by 2. Then add the length and width and multiply the sum to find the perimeter. 2. Find the Width by dividing 50 by 2. Then multiply the length by the width to find the perimeter. 3. Find the Width by dividing 50 by 2. Then add the length and the width to find the perimeter. 4. Find the Width by dividing 50 by 2. Then double the length, double the width, and add the products to find the perimeter. 5. Find the Width by dividing 50 by 2. Then add the sum of each length and the sum of each width to find the perimeter.

4. Find the Width by dividing 50 by 2. Then double the length, double the width, and add the products to find the perimeter = Yes

Step-by-step explanation:

The length of a rectangular dog park is 50 feet. The width is half the length.

The formula for Perimeter is given as:

P = 2L + 2W

Length = 50 feet

Width = 50 feet/2

= 25 feet

P = 2(50) + 2(25)

P = 100 + 50

P = 150 feet

Hence, writing yes or no in front of each step in the options.

1. Find the Width by dividing 50 by 2. Then add the length and width and multiply the sum to find the perimeter = No

2. Find the Width by dividing 50 by 2. Then multiply the length by the width to find the perimeter. = No

3. Find the Width by dividing 50 by 2. Then add the length and the width to find the perimeter.= No

4. Find the Width by dividing 50 by 2. Then double the length, double the width, and add the products to find the perimeter = Yes

5. Find the Width by dividing 50 by 2. Then add the sum of each length and the sum of each width to find the perimeter = No

THE CORRECT STEP IN THE ABOVE OPTION IS OPTION 4

step-by-step explanation:

step-by-step explanation:

points a and b are equidistant from the desired line, so the line you find by using them will go through point r.

using points other than a and b will give the desired line only if they are equidistant from r. if they are randomly located, the perpendicular line you create will not necessarily go through point r, hence will not be a solution to the problem.