A comparison of two numbers is called a ratio. Here are two numbers: 3 and 4 Here are two numbers: 3 and 4 We may write: 3 to 4 Here are two numbers: 3 and 4 We may write: 3 to 4 3:4 Here are two numbers: 3 and 4 We may write: 3 to 4 3:4 3 4 Here are two numbers: 75 and 100 Here are two numbers: 75 and 100 We may write: 75 to 100 Here are two numbers: 75 and 100 We may write: 75 to 100 75:100 Here are two numbers: 75 and 100 We may write: 75 to 100 75:100 75 100 We often choose to write ratios in lowest terms. 75 = 3 100 4 A chewing gum company used to state, "Four out of five dentists recommend our sugarless gum for their patients that chew gum." A chewing gum company used to state, "Four out of five dentists recommend our sugarless gum for their patients that chew gum." Probably more than five dentists were interviewed. Ratios are often used to compare quantities. Ratios are often used to compare quantities. Such as: 3 feet to 4 feet Ratios are often used to compare quantities. Such as: 3 feet to 4 feet 3 miles to 4 miles Ratios are often used to compare quantities. Such as: 3 feet to 4 feet 3 miles to 4 miles 3 kg to 4 kg 3 feet to 4 inches is not a ratio. 3 feet to 4 inches is not a ratio. 3 feet 4 inches 3 feet to 4 inches is not a ratio. 3 feet 36 inches = 4 inches 4 inches 3 feet to 4 inches is not a ratio. 3 feet 36 inches = 4 inches 4 inches 3 feet to 4 inches is not a ratio. 3 feet 36 inches = 4 inches 4 inches 9 1 We have interviewed 42 Chicago baseball fans. Twenty-four stated they were Sox fans and eighteen stated they were Cubs fans. We have interviewed 42 Chicago baseball fans. Twenty-four stated they were Sox fans and eighteen stated they were Cubs fans. The ratio of Sox fans to Cubs fans is 24:18 We have interviewed 42 Chicago baseball fans. Twenty-four stated they were Sox fans and eighteen stated they were Cubs fans. The ratio of Sox fans to Cubs fans is 24:18 In lowest terms it is 4:3 We have interviewed 42 Chicago baseball fans. Twenty-four stated they were Sox fans and eighteen stated they were Cubs fans. The ratio of Cubs fans to Sox fans is 18:24 We have interviewed 42 Chicago baseball fans. Twenty-four stated they were Sox fans and eighteen stated they were Cubs fans. The ratio of Cubs fans to Sox fans is 18:24 In lowest terms it is 3:4 The fraction, 3 , can be written 4 as 0.75, but if we are using it as a ratio, we do not write 0.75. 4 The fraction, , can be written 3 1 as 13 , but if we are using it as a ratio, we do not write 113 . We often use percents when working with ratios. We often use percents when working with ratios. Percent means hundredths. We often use percents when working with ratios. Percent means hundredths. 42%, then, mean 42 hundredths. We often use percents when working with ratios. Percent means hundredths. 42%, then, mean 42 hundredths. 42 100 We often use percents when working with ratios. Percent means hundredths. 42%, then, mean 42 hundredths. 42 = 21 100 50 Rates have some similarities with ratios, but they are not the same. Rates have some similarities with ratios, but they are not the same. Ratios do not contain units. Rates have some similarities with ratios, but they are not the same. Ratios do not contain units. Rates are measures that result from dividing quantities of different units. Here is an example of a rate: 300 miles 6 hours Here is an example of a rate: 300 miles = 50 miles 6 hours 1 hour Here is an example of a rate: 300 miles = 50 miles 6 hours 1 hour 50 mph Here is an example of a rate: 300 miles 5.5 hours Here is an example of a rate: 300 miles = 600 miles 5.5 hours 11 hours Here is an example of a rate: 300 miles = 54.54 miles 5.5 hours 1 hour Here is an example of a rate: 300 miles = 54.54 miles 5.5 hours 1 hour about 55 mph Here some commonly used rates: miles per hour (mph) Here some commonly used rates: miles per hour (mph) kilometers per hour (k/h) Here some commonly used rates: miles per hour (mph) kilometers per hour (k/h) feet per second (ft./sec.) Here some commonly used rates: miles per hour (mph) kilometers per hour (k/h) feet per second (ft./sec.) meters per second (m/s) Here some commonly used rates: miles per hour (mph) kilometers per hour (k/h) feet per second (ft./sec.) meters per second (m/s) miles per gallon (mpg) A comparison of two numbers is called a ratio. Rates are measures that result from dividing quantities of different units.
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