proportionalrelationshipAll ratios are 4/1and equivalent.The perimeterand the sidelengths areproportional.The ratios areall equivalent,so it is aproportionalrelationship.proportiond=45.25hAdam'scontainer isthe betterdeal.No, the graphdoes not show aproportionalrelationship. Thegraph does notpass through theorigin.The cost of flyersincreases at aconstant rate, andthe cost is $0for 0 dozen flyers.This is a proportionalrelationship.The letters cost does notincrease at a constant rate.Thereare two different pricesdepending on the weight ofthe letter. The graph willnot be a straight line, sothis is not a proportionproblem.For a graph torepresent aproportionalrelationship, it mustbe a straight lineand pass throughthe origin.FREE!p=0.45wThe ratios arenot all thesame, so it isnot aproportionalrelationship.Theperimeter ofthe squareis 48 cm.constant ofproportionalityThe paintershould mix 61/4 pints ofyellow paintwith 10 pints ofred paint.proportionalrelationshipAll ratios are 4/1and equivalent.The perimeterand the sidelengths areproportional.The ratios areall equivalent,so it is aproportionalrelationship.proportiond=45.25hAdam'scontainer isthe betterdeal.No, the graphdoes not show aproportionalrelationship. Thegraph does notpass through theorigin.The cost of flyersincreases at aconstant rate, andthe cost is $0for 0 dozen flyers.This is a proportionalrelationship.The letters cost does notincrease at a constant rate.Thereare two different pricesdepending on the weight ofthe letter. The graph willnot be a straight line, sothis is not a proportionproblem.For a graph torepresent aproportionalrelationship, it mustbe a straight lineand pass throughthe origin.FREE!p=0.45wThe ratios arenot all thesame, so it isnot aproportionalrelationship.Theperimeter ofthe squareis 48 cm.constant ofproportionalityThe paintershould mix 61/4 pints ofyellow paintwith 10 pints ofred paint.

Pre-Algebra Topic 3 Analyze and Use Proportional Relationships - 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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  1. proportional relationship
  2. All ratios are 4/1 and equivalent. The perimeter and the side lengths are proportional.
  3. The ratios are all equivalent, so it is a proportional relationship.
  4. proportion
  5. d=45.25h
  6. Adam's container is the better deal.
  7. No, the graph does not show a proportional relationship. The graph does not pass through the origin.
  8. The cost of flyers increases at a constant rate, and the cost is $0 for 0 dozen flyers. This is a proportional relationship.
  9. The letters cost does not increase at a constant rate. There are two different prices depending on the weight of the letter. The graph will not be a straight line, so this is not a proportion problem.
  10. For a graph to represent a proportional relationship, it must be a straight line and pass through the origin.
  11. FREE!
  12. p=0.45w
  13. The ratios are not all the same, so it is not a proportional relationship.
  14. The perimeter of the square is 48 cm.
  15. constant of proportionality
  16. The painter should mix 6 1/4 pints of yellow paint with 10 pints of red paint.