Respuesta :
First we set up proportions to find out how many miles per hour the cyclists rides his bike at.
Let ft = feet, sec = second(s), min = minute(s), hr = hour(s), mi = mile(s)
[tex] \frac{22 ft}{sec} * \frac{60 sec}{min} * \frac{60 min}{hr} * \frac{1 mi}{5280 ft} [/tex]
Translation of all that: The cyclist goes 22 feet per second. There are 60 seconds in a minutes and 60 minutes in an hour. 1 mile is equal to 5280 feet. Multiply these fractions all together; everything will cancel except for miles divided by hours AKA miles per hour.
22 * 60 * 60 * 1 = 79200
79200 / 5280 = 15
He is going 15 miles per hour. So he will go 60 miles in 4 hours.
Let ft = feet, sec = second(s), min = minute(s), hr = hour(s), mi = mile(s)
[tex] \frac{22 ft}{sec} * \frac{60 sec}{min} * \frac{60 min}{hr} * \frac{1 mi}{5280 ft} [/tex]
Translation of all that: The cyclist goes 22 feet per second. There are 60 seconds in a minutes and 60 minutes in an hour. 1 mile is equal to 5280 feet. Multiply these fractions all together; everything will cancel except for miles divided by hours AKA miles per hour.
22 * 60 * 60 * 1 = 79200
79200 / 5280 = 15
He is going 15 miles per hour. So he will go 60 miles in 4 hours.
1 second = 22 feet
Find 1 minute:
1 min = 22 x 60 = 1320 feet [1 minute = 60 seconds]
Find 1 hour:
1 hour = 1320 x 60 = 79200 feet [1 hour = 60 minutes]
Find in miles:
1 hour = 79200 ÷ 5280 = 15 miles [1 mile = 5280 feet]
Answer: speed = 15 miles/hour
1hour = 15 miles
4 hours = 15 x 4 = 60 miles
Answer: 60 miles
Find 1 minute:
1 min = 22 x 60 = 1320 feet [1 minute = 60 seconds]
Find 1 hour:
1 hour = 1320 x 60 = 79200 feet [1 hour = 60 minutes]
Find in miles:
1 hour = 79200 ÷ 5280 = 15 miles [1 mile = 5280 feet]
Answer: speed = 15 miles/hour
1hour = 15 miles
4 hours = 15 x 4 = 60 miles
Answer: 60 miles