Explanation

Scanning the answer choices indicates that you can do at least some estimation and still answer confidently.

The car used \(\frac{350}{33}\) gallons of gasoline, so the cost was \((\frac{350}{33}) \times 2.95 dollars\).

You can estimate the product \((\frac{350}{33}) \times 2.9\) by estimating \(\frac{350}{33}\) a little low, 10, and estimating 2.95 a little high, 3, to get approximately \(10 \times 3 = 30\) dollars.

You can also use the calculator to compute a more exact answer and then round the answer to the nearest 10 dollars, as suggested by the answer choices. The calculator yields the decimal \(31.287....\) . which rounds to 30 dollars.

Thus, the correct answer is Choice C, $30.
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(E) $50

A car got 33 miles per gallon using gasoline that cost $2.95 per gallon. Approximately what was the cost, in dollars, of the gasoline used in driving the car 350 miles?

A. $10

B. $20

C. $30

D. $40

E. $50


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Explanation


We do have 33 = 1 gallon and 350 miles = x gallons

Cross multiply and we have \(\frac{350}{33} = 10.6\) gallons

1 gallon is about 3.00 $ * 10.6 we do have 31

C is the answer
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31.2

As it asks for approximation, 3 $ drives 33 miles..
30 $ drives 330 miles which is the closest option.

Hence the answer

I legit just used the calculator for this one and did (350/33)*2.95 = 10.606*2.95 = 31.28 and rounded that down to $30.