$5.005/2The plumbercharges $45for each hourworkedy=0.35x+556John has $5saved and saves$3 more eachweek. How muchmoney will hehave saved after xweeks?The y-intercept isthe value ofthe equationwhen x=0.y=3x+4C=0.08t+15.506-218FreeFunctions f andg have thesame slopesbut different xand y intercept.Free!ThevariableyThe 25means thereis an initialcharge of$25.Slope: cost peradditional topping Y-intercept: cost ofthe plain pizza14.5y=1/2x+2Free-75The cost to rent amovie increasesby $1.25 for eachadditional day themovie is rented.$4.34per dayThe park hadan increase inattendance by4,000 peopleper day.$5.005/2The plumbercharges $45for each hourworkedy=0.35x+556John has $5saved and saves$3 more eachweek. How muchmoney will hehave saved after xweeks?The y-intercept isthe value ofthe equationwhen x=0.y=3x+4C=0.08t+15.506-218FreeFunctions f andg have thesame slopesbut different xand y intercept.Free!ThevariableyThe 25means thereis an initialcharge of$25.Slope: cost peradditional topping Y-intercept: cost ofthe plain pizza14.5y=1/2x+2Free-75The cost to rent amovie increasesby $1.25 for eachadditional day themovie is rented.$4.34per dayThe park hadan increase inattendance by4,000 peopleper day.

Unit 2 Review Bingo - Call List

(Print) Use this randomly generated list as your call list when playing the game. There is no need to say the BINGO column name. Place some kind of mark (like an X, a checkmark, a dot, tally mark, etc) on each cell as you announce it, to keep track. You can also cut out each item, place them in a bag and pull words from the bag.


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25
  1. $5.00
  2. 5/2
  3. The plumber charges $45 for each hour worked
  4. y=0.35x+5
  5. 56
  6. John has $5 saved and saves $3 more each week. How much money will he have saved after x weeks?
  7. The y-intercept is the value of the equation when x=0.
  8. y=3x+4
  9. C=0.08t+15.50
  10. 6
  11. -2
  12. 18
  13. Free
  14. Functions f and g have the same slopes but different x and y intercept.
  15. Free!
  16. The variable y
  17. The 25 means there is an initial charge of $25.
  18. Slope: cost per additional topping Y-intercept: cost of the plain pizza
  19. 14.5
  20. y=1/2 x+2
  21. Free
  22. -75
  23. The cost to rent a movie increases by $1.25 for each additional day the movie is rented.
  24. $4.34 per day
  25. The park had an increase in attendance by 4,000 people per day.