Molly can run 8 miles in 4 hours. How many miles can she run in 1 hour?
2 miles
Carly runs 4 miles in 1 hour. How many feet can she run in 1 hour?
21,120 feet in one hour
Is this table proportional? Why or why not?
Yes, because the ratios are constant
what does the point (18,3) represent?
When you weigh 18lbs on earth you will weigh 3lbs on the moon.
1 Gallon, is equal to how many ounces?
128
8 ounces of water
Tim drinks 300 ounces of water in 2 hour. How many gallons does he drink per hour? Round to the nearest tenth.
1.17 gallons per hour
Is this table proportional? Why or why not?
No, because the ratios are not constant
What does the point (2,30) represent?<img data-fr-image-pasted="true" 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
In 2 months he saves $30
1 mile is equal to how many feet?
5,280
Lucy buys 12 apples for $6.00. How much does it cost per apple?
$0.50 per apple
Stephen walks 5 feet in one second. How many miles will he run in 1 hour? round to the nearest tenth.
3.4 miles in 1 hour
Is this graph proportional? Why or why not?
Yes, it is a straight line and goes through (0,0)
What does the point (12,16) represent?
In 12 seconds a snail can travel 16 cm
1 yard is equal to how many feet?
3 feet
Jimmy buys 5 gallons of gas for $15.10. How much did it cost him per gallon?
$3.20 per gallon
Louis walks 2 miles in 2 hours. How many feet does he walk per minute?
88 feet in one minute
Is this graph proportional? Why or why not?
No, because it does not go through (0,0)
What does the point (4,184) represent?
In 4 hours they travel 184 miles from home
1 hour is equal to how many seconds?
3,600 seconds
Brandi spends $4.80 for a 6 pack of pepsi. Tom spends $9.12 for a 12 pack of pepsi. Who got the better deal?
Tom got the better deal by $0.04
Taylor drinks 1.3 gallons of water in 1 day. How many ounces does she drink per hour? round to the nearest tenth.
6.9 ounces per hour
Is this table proportional? Why or why not?
No, because the ratios are not constant
What does the point (2,80) represent?
In 2 days employees consume 80 sodas
1 days is equal to how many hours?
24 hours