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Rufina [12.5K]
4 years ago
7

Michael and his friend decide to take the friend's car, which gets 29 miles per gallon, on a 875-mile trip.

Mathematics
2 answers:
EleoNora [17]4 years ago
8 0

Answer:

$76.03

Step-by-step explanation:

Given: Michael and his friend decide to take the friend's car, which gets 29 miles per gallon, on a 875-mile trip.

To Find: the cost of gasoline on the trip if the current cost per gallon at the pump is $2.52.

Solution:

Total length of Trip  =875 \text{miles}

distance traveled in 1 gallon of gasoline=29 \text{miles}

Cost of 1 gallon of gasoline    =\$2.52

Now,

quantity of gasoline required                =\frac{\text{distance to be traveled}}{\text{distance traveled in 1 gallon gasoline}}

putting values,

            \frac{875}{29}

            30.17 \text{gallon}

cost of gasoline    =(\text{quantity of gasoline})\times(\text{cost per gallon})

                             \$76.03

Hence the cost of gasoline on the trip is \$76.03

seropon [69]4 years ago
6 0

Answer:

I believe it'll be $76.03

Step-by-step explanation:

divide the total miles of the trip by the miles per gallon. He will need about 30 gallons of gas to make the trip. multiply 30.2 by 2.52 and you will get $76.03

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<em></em>

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<em>This is true because the calculated values of f(0) and f(5) correspond to the given values</em>

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<em>This is false because the calculated value of f(0) does not correspond to the given value</em>

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f(x) = 63000(0.97)^\frac{1}{5x}

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f(x) = 52477(0.97)^{5x

Set x = 0

f(0) = 52477(0.97)^{5*0} = 52477(0.97)^0 =52477*1= 52477

<em>This is false because the calculated value of f(0) does not correspond to the given value</em>

<em>From the computations above, only (c) </em>f(x) = 63000(0.97)^x<em> is true</em>

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