EP20 Extra Practice
Extra Practice
Multi-Part Lesson 7-3: Variation
PART A PAGES 402–403
CLUBS Use the table that shows the math Math Club Membership
Year Number ofStudents
2007 20
2008 21
2009 30
2010 34
2011 38
2012 45
club membership from 2007 to 2012.
- Make a graph of the data.
- Describe how the number of math club
memberships changed from 2007 to 2012. - What is a reasonable prediction for the
membership in 2013 if this membership
trend continues?
PARTS B C PAGES 404–410
TRAVEL Use the graph that shows distance traveled. Total Distance Traveled per Hour
100
150
50
0
200
250
300
350
400
Distance (mi)
450
Time (h)
1234567
- The number of miles traveled varies directly
with the number of hours traveled. What is
the rate of speed in miles per hour? - Going at the rate shown, what distance
would one travel in 39 hours? - GAS MILEAGE Dustin’s car can travel about
100 miles on 3 gallons of gas. Assuming
that the distance traveled remains
constant to the amount of gas used, how
many gallons of gas would be needed to
travel 650 miles? - MONEY Determine whether the linear function shown is a direct
variation. If so, state the constant of variation.
Years, x^2345
Savings, y $2,154 $3,231 $4,308 $5,385
PARTS D E PAGES 411–415
- PROGRAMS The cost to print programs for football season varies
inversely as the number of programs printed. If 1,250 programs are
printed, the cost is $2.00 each. Find the cost per program if 2,000 programs
are printed. - GEOMETRY The base b of a parallelogram varies inversely as the height h.
If the base is 9.3 meters when the height is 1.4 meters, what is the base of
a parallelogram when the height is 3.2 meters? - COOKIES The number of bakers needed to make 100 cookies varies
inversely as the number of hours needed. Three bakers can make the
cookies in 120 minutes. How long will it take 4 bakers to make the
cookies? Assume that they all work at the same rate.
EP2_EP36_ExtPract_M1_895130.indd EP20 1/6/10 11:46 AM