https://file.aiquickdraw.com/mathbot/file/1727018666949237m102o.jpg

The question in the image can be summarized as follows:

**Problem:**
A car requires 55 liters of gasoline to travel 579 kilometers. At the same rate of gasoline consumption, how far can the car travel if the gas tank holds 47 liters?

### Solution:

To solve this, we can set up a proportion based on the information given:

\[
\frac{579 \text{ km}}{55 \text{ L}} = \frac{x \text{ km}}{47 \text{ L}}
\]

Where:
- $ 579 $ km is the distance the car travels with 55 liters.
- $ x $ is the distance the car can travel with 47 liters.
  
Now, solve for $ x $:

\[
x = \frac{579 \times 47}{55}
\]

Let me calculate this for you.The car can travel approximately **494.78 kilometers** with 47 liters of gasoline, assuming the same rate of gasoline consumption.

Would you like more details or have any other questions?

Here are 5 related questions for further practice:
1. How far would the car travel if it had 60 liters of gasoline?
2. What is the car's fuel efficiency in kilometers per liter?
3. If the gas price is $1.50 per liter, how much would it cost to drive 579 kilometers?
4. How many liters of gasoline would be needed to travel 1,000 kilometers?
5. What would the fuel consumption be in miles per gallon (MPG) if converted to imperial units?

**Tip:** Always set up proportions when dealing with rates of consumption to make comparisons easy!

A car requires 55 liters of gasoline to travel 579 kilometers. At the same rate of gasoline consumption, how far can the car travel if the gas tank holds 47 liters?

Solve a car fuel problem using proportions. A car requires 55 liters to travel 579 kilometers. How far can it travel with 47 liters? Suitable for Grades 6-8, this problem involves ratios and basic proportional calculations.

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