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Answer :
To find out how much carbon dioxide (CO2) is emitted into the atmosphere when a truck travels 135 miles, we follow these steps:
1. Determine the fuel efficiency: The truck gets 32 miles per gallon on average.
2. Calculate the number of gallons used:
To find out how many gallons of gasoline the truck uses to travel 135 miles, divide the total miles traveled by the truck's miles per gallon (mpg).
[tex]\[
\text{Gallons used} = \frac{\text{Miles traveled}}{\text{Miles per gallon}} = \frac{135}{32} \approx 4.2 \text{ gallons}
\][/tex]
3. Find out the CO2 emissions per gallon: It is given that burning one gallon of gasoline emits about 19.6 pounds of CO2.
4. Calculate the total CO2 emissions:
Multiply the number of gallons used by the CO2 emissions per gallon to get the total pounds of CO2 emitted.
[tex]\[
\text{Total CO2 emissions} = \text{Gallons used} \times \text{CO2 per gallon} = 4.2 \times 19.6 \approx 82.7 \text{ pounds}
\][/tex]
Thus, when the truck travels 135 miles, approximately 82.7 pounds of carbon dioxide are emitted into the atmosphere, rounded to the nearest tenth of a pound.
1. Determine the fuel efficiency: The truck gets 32 miles per gallon on average.
2. Calculate the number of gallons used:
To find out how many gallons of gasoline the truck uses to travel 135 miles, divide the total miles traveled by the truck's miles per gallon (mpg).
[tex]\[
\text{Gallons used} = \frac{\text{Miles traveled}}{\text{Miles per gallon}} = \frac{135}{32} \approx 4.2 \text{ gallons}
\][/tex]
3. Find out the CO2 emissions per gallon: It is given that burning one gallon of gasoline emits about 19.6 pounds of CO2.
4. Calculate the total CO2 emissions:
Multiply the number of gallons used by the CO2 emissions per gallon to get the total pounds of CO2 emitted.
[tex]\[
\text{Total CO2 emissions} = \text{Gallons used} \times \text{CO2 per gallon} = 4.2 \times 19.6 \approx 82.7 \text{ pounds}
\][/tex]
Thus, when the truck travels 135 miles, approximately 82.7 pounds of carbon dioxide are emitted into the atmosphere, rounded to the nearest tenth of a pound.
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