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This can be expressed using the equation y × 10 = Z, where y is equal to the number of centimeters and Z is equal to the total number of millimeters. Using this equation find the total millimeters in 9 centimeters.\u003Cbr>1) Every dollar is 100 pennies. This can be expressed using the equation y × 100 = Z, where y is equal to the number of dollars and Z is equal to the total number of pennies. Using this equation find the total pennies in 6 dollars. |  |  |  |  |  |  |  | Answers Ex.  90  1.  \u003Cbr>2.   |  |  |  |  |  |\n| --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- |\n| 2) Every dollar is 4 quarters. This can be expressed using the equation y × 4 = Z, where y is equal to the number of dollars and Z is equal to the total number of quarters. Using this equation find the total quarters in 8 dollars. |  |  |  |  |  |  |  | 3.   |  |  |  |  |  |\n| 3) Every cup is 8 ounces. This can be expressed using the equation y × 8 = Z, where y is equal to the number of cups and Z is equal to the total number of ounces. Using this equation find the total ounces in 2 cups. |  |  |  |  |  |  |  | 4.  \u003Cbr>5.   |  |  |  |  |  |\n| 4)\u003Cbr>5)\u003Cbr>6)\u003Cbr>7)\u003Cbr>8)\u003Cbr>9)\u003Cbr>10)\u003Cbr>11) | Every foot is 12 inches. This can be expressed using the equation y × 12 = Z, where y is equal to the number of feet and Z is equal to the total number of inches. Using this equation find the total inches in 8 feet.\u003Cbr>Every liter is 1,000 milliliters. This can be expressed using the equation y × 1,000 = Z, where y is equal to the number of liters and Z is equal to the total number of milliliters. Using this equation find the total milliliters in 2 liters.\u003Cbr>Every quarter is 25 pennies. This can be expressed using the equation y × 25 = Z, where y is equal to the number of quarters and Z is equal to the total number of pennies. Using this equation find the total pennies in 10 quarters.\u003Cbr>Every gallon is 4 quarts. This can be expressed using the equation y × 4 = Z, where y is equal to the number of gallons and Z is equal to the total number of quarts. Using this equation find the total quarts in 8 gallons.\u003Cbr>Every yard is 3 feet. This can be expressed using the equation y × 3 = Z, where y is equal to the number of yards and Z is equal to the total number of feet. Using this equation find the total feet in 9 yards.\u003Cbr>Every quart is 2 pints. This can be expressed using the equation y × 2 = Z, where y is equal to the number of quarts and Z is equal to the total number of pints. Using this equation find the total pints in 9 quarts.\u003Cbr>For each pound there are 16 ounces. This can be expressed using the equation y × 16 = Z, where y is equal to the number of pounds and Z is equal to the total number of ounces. Using this equation find the total ounces in 9 pounds.\u003Cbr>Every quarter is 5 nickels. This can be expressed using the equation y × 5 = Z, where y is equal to the number of quarters and Z is equal to the total number of nickels. Using this equation find the total nickels in 4 quarters. |  |  |  |  |  |  | 6.  \u003Cbr>7.  \u003Cbr>8.  \u003Cbr>9.  \u003Cbr>10.  \u003Cbr>11.  \u003Cbr>12.   |  |  |  |  |  |\n| 12) | Every meter is 100 centimeters. This can be expressed using the equation y × 100 = Z, where y is equal to the number of meters and Z is equal to the total number of centimeters. Using this equation find the total centimeters in 7 meters. |  |  |  |  |  |  |  |  |  |  |  |  |\n|  | Math\u003Cbr>[www.CommonCoreSheets.com](www.CommonCoreSheets.com) | 7 | 1-10\u003Cbr>11-12 | 92 | 83 | 75 | 67 | 58 | 50 | 42 | 33 | 25 | 17 |\n|  |  |  |  | 8 | 0 |  |  |  |  |  |  |  |  |\n\nUsing Ratio Equations  \nName: Answer Key  \n\n| Solve each problem.\u003Cbr>Ex) Every centimeter is 10 millimeters. This can be expressed using the equation y × 10 = Z, where y is equal to the number of centimeters and Z is equal to the total number of millimeters. Using this equation find the total millimeters in 9 centim","cbCaiu3AiFEoSVZJ","https://ap.wps.com/l/cbCaiu3AiFEoSVZJ","pdf",44743,"English","# Solve each problem\n## Unit conversion using ratio equations\n## Example and answer key","[{\"question\":\"What equation form is used to solve these ratio problems?\",\"answer\":\"Each problem uses the ratio equation y × (unit factor) = Z, where y is the given amount and Z is the total in the target unit.\"},{\"question\":\"How do you find the total in the target unit?\",\"answer\":\"Multiply the given quantity by the conversion factor stated in the problem (the number of target units per one source unit) to get Z.\"},{\"question\":\"What does the answer key section provide?\",\"answer\":\"The answer key lists the solved results for the problems, so students can check their answers.\"}]","Using Ratio Equations - Solve each problem | PDF",1790796164]