On a map, John's school is located at $$ (5,-5) $$, McDonald's is located at $$ (5,3) $$, the mall is located at $$ (2,-5) $$, and his home is situated at $$ (2 $$, 3). What is the area between the four locations? Select one: a. 24 units $$ ^{2} $$ b. 22 units $$ ^{2} $$ c. 32 units $$ ^{2} $$ d. 20 units $$ ^{2} $$

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To find the area of the region formed by the four given locations, we first identify the coordinates of the points:

- John's school: $$ (5, -5) $$
- McDonald's: $$ (5, 3) $$
- The mall: $$ (2, -5) $$
- His home: $$ (2, 3) $$

These points form the vertices of a rectangle. The horizontal distance (width) is the difference in the $$x$$-coordinates, and the vertical distance (height) is the difference in the $$y$$-coordinates.

1. Calculate the width:
   $$
   \text{Width} = |5 - 2| = 3
   $$

2. Calculate the height:
   $$
   \text{Height} = |3 - (-5)| = 8
   $$

3. Find the area of the rectangle:
   $$
   \text{Area} = \text{Width} \times \text{Height} = 3 \times 8 = 24 \text{ units}^2
   $$

The correct answer is:

a. 24 units $$^{2}$$
The area between the four locations is 24 square units. You are an AI assistant. User will you give you a question and an answer, and you will assess the validity of the answer based on the question. Do not make any judgments such as "correct" or "wrong." You will only provide a simplified version of the answer, without any additional commentary or analysis.

On a map, John’s school is located at , McDonald’s is located at , the mall is located at , and his home is situated at ,
3). What is the area between the four locations?
Select one:
a. 24 units
b. 22 units
c. 32 units
d. 20 units

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On a map, John’s school is located at , McDonald’s is located at , the mall is located at , and his home is situated at , 3). What is the area between the four locations? Select one: a. 24 units b. 22 units c. 32 units d. 20 units