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Joshua made note of all the bicycles and cars he could see parked or locked on a

certain city block. All the cars had exactly four wheels, and all the bicycles had exactly
two wheels. How many wheels were on the block if there were 6 bicycles and 11 cars?
How many wheels were on the block if there were x bicycles and y cars?

2 Answers

1 vote

Final answer:

To calculate the total number of wheels on the block, multiply the number of bicycles by 2 and the number of cars by 4, then add the results. For 6 bicycles and 11 cars, there are 56 wheels in total. For a general case of x bicycles and y cars, the formula is 2x + 4y.

Step-by-step explanation:

To find out how many wheels were on the block when there were 6 bicycles and 11 cars, you need to calculate the total number of wheels. Each bicycle has 2 wheels and each car has 4 wheels. So, you multiply the number of bicycles by 2 and the number of cars by 4 and then add these two products together.

Bicycles: 6 bicycles × 2 wheels per bicycle = 12 wheels
Cars: 11 cars × 4 wheels per car = 44 wheels

Total wheels on the block = 12 wheels (from bicycles) + 44 wheels (from cars) = 56 wheels.

Now, to find out how many wheels there are for a general case with x bicycles and y cars, the equation would be:

Total wheels = (x × 2 wheels per bicycle) + (y × 4 wheels per car)

This equation will give you the total number of wheels on the block for any number of bicycles and cars.

User Diego Woitasen
by
6.5k points
4 votes

Answer:

56

Step-by-step explanation:

11*4=44

6*2=12

44+12=56

User Mattwad
by
6.0k points