Question
James is drawing a map to scale from his house to his grandma's house. His grandma lives 42 miles away from his house. James drew the map with a scale of 1/2 inch is equivalent to 4 miles. How far is it on the map from James' house to his grandma's house?
Answers
GPT 3.5
First, we need to determine the scale of the map. We are given that 1/2 inch on the map represents 4 miles in real life.
To find out how far James' house is from his grandma's house on the map, we can set up a proportion using the scale. Let x represent the distance on the map from James' house to his grandma's house in inches.
From the scale, we can set up the proportion:
1/2 inch / 4 miles = x inches / 42 miles.
To solve for x, we cross-multiply: 1/2 inch * 42 miles = 4 miles * x inches.
Simplifying, we get:
21 inches = 4 miles * x inches.
Dividing both sides of the equation by 4 miles, we get x = 21 inches / 4 miles.
Reducing the fraction, we get: x = 5.25 inches.
Therefore, it is 5.25 inches on James' map from his house to his grandma's house.
To find out how far James' house is from his grandma's house on the map, we can set up a proportion using the scale. Let x represent the distance on the map from James' house to his grandma's house in inches.
From the scale, we can set up the proportion:
1/2 inch / 4 miles = x inches / 42 miles.
To solve for x, we cross-multiply: 1/2 inch * 42 miles = 4 miles * x inches.
Simplifying, we get:
21 inches = 4 miles * x inches.
Dividing both sides of the equation by 4 miles, we get x = 21 inches / 4 miles.
Reducing the fraction, we get: x = 5.25 inches.
Therefore, it is 5.25 inches on James' map from his house to his grandma's house.
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