Question

On the scale on crystals map it is 1 inch equals 18 miles how far apart are greenville in north valley on crystal's map

Answer 1

To calculate the real-world distance between Greenville and North Valley using Crystal's map scale of 1 inch equals 18 miles, measure the distance on the map, and then multiply it by 18.

Step-by-step explanation:

The question relates to map scale and the calculation of distances using that scale. The scale given is 1 inch equals 18 miles. To determine how far apart Greenville and North Valley are on Crystal's map, you will need to measure the distance between these two points on the map using a ruler. Once the measurement is taken, that number will be multiplied by the map scale factor (18) to convert the map distance to real-world distance.

For example, if Greenville and North Valley are 3 inches apart on the map, the calculation would be:

• Map Distance (in inches) × Scale Factor (miles per inch) = Real-World Distance (in miles)
• 3 inches × 18 miles/inch = 54 miles

This means Greenville and North Valley are 54 miles apart.

Answer 2

The distance between Greenville and North Valley on Crystal's map can be found by multiplying the map distance measurement (e.g., 3 inches) by the scale factor (18 miles per inch), resulting in an answer of 54 miles.

Step-by-step explanation:

To determine how far apart Greenville and North Valley are on Crystal's map, you need to measure the distance between the two points on the map with a ruler. Let's say you measure the distance to be 3 inches on the map. According to the scale on Crystal's map, 1 inch equals 18 miles. Therefore, to find the actual distance between Greenville and North Valley, you would multiply the distance measurement on the map by the scale factor.

The calculation would be 3 inches x 18 miles/inch = 54 miles. So, Greenville is 54 miles apart from North Valley according to the scale provided on Crystal's map. This type of problem involves using a map scale to convert distances on a map to real-world distances, which is a practical application of proportion and ratio concepts commonly found in mathematics.