31 P3.ST.JC.18120856
Level 2
Adam has 3 times as many red stickers as blue stickers.

  1. Which model should we draw?
    (1) Model Part-whole
    (2) Model Comparison
    (3) Model Times-as-many
  2. Is the total given?
    (1) Yes
    (2) No
  3. Who gets the shorter bar?
    (1) Red stickers;
    (2) Blue stickers
  4. Total number of stickers in units? _____ u
4 m
Model Times-as-many Units method
32 P3.ST.JC.18120857
Level 2
Fill in the blanks in units.
Adam has 3 times as many blue stickers as red stickers.

  1. Number of red stickers = _____ u
  2. Number of blue stickers = _____ u
  3. Total number of stickers = _____ u
  4. Number of less red stickers than blue stickers = _____ u
4 m
Model Times-as-many Units method
33 P3.ST.JC.18120858
Level 2
Adam has 300 blue stickers.
Adam has 3 times as many red stickers as blue stickers.

  1. Number of red stickers = _____ u
  2. Number of more red stickers than blue stickers = _____ u
  3. Total number of stickers = _____ u
  4. Number of less blue stickers than red stickers = _____ u
4 m
Model Times-as-many Units method
34 P3.ST.JC.18120859
Level 2
Adam has 400 stickers.
Adam has 3 times as many red stickers as blue stickers.

  1. Number of red stickers = _____ u
  2. Number of more red stickers than blue stickers = _____ u
  3. Total number of stickers = _____ u
  4. Number of less blue stickers than red stickers = _____ u
4 m
Model Times-as-many Units method
35 P3.ST.JC.18120860
Level 3
Adam has 200 more blue stickers than red stickers.
Adam has 3 times as many red stickers as blue stickers.

  1. Number of red stickers = _____
  2. Number of blue stickers = _____
  3. Total number of stickers = _____
  4. Number of less blue stickers than red stickers = _____
4 m
Model Times-as-many Units method
36 P3.ST.JC.18120861
Level 3
Adam has 200 less blue stickers than red stickers.
Adam has 3 times as many red stickers as blue stickers.

  1. Number of red stickers = _____
  2. Number of blue stickers = _____
  3. Total number of stickers = _____
  4. Number of less blue stickers than red stickers = _____
4 m
Model Times-as-many Units method
37 P6.RD.TL.16010153
Level 2
Natalie has 3 times as many buttons as Xuan. Xuan has 23 as many buttons as Fiona. If the three of them have a total of 110 buttons, how many buttons does Natalie have?
2 m
Fraction to units Times as many Repeated identity Units table
38 P3.ST.JC.18120862
Level 2
Adam and Bryan have 100 stickers.
Adam has 3 times as many stickers as Bryan.

  1. How many stickers does Bryan have?
  2. How many stickers does Adam have?
  3. How many stickers does Adam have more than Bryan?
  4. How many stickers does Bryan have less than Adam?
4 m
Model Times-as-many Units method
39 P4.ST.JC.18120940
Level 3
Adam has 200 red and blue stickers.
He sells 40 red stickers and the number of blue stickers becomes 3 times as many as red stickers.
  1. How many more blue stickers than red stickers does Adam have at first?
  2. How many less red stickers than blue stickers does Adam have in the end?
4 m
Times as many Unchanged quantity Model Comparison Units table
40 P4.ST.JC.18120941
Level 3
Adam has 200 red and blue stickers.
He buys 40 red stickers and the number of red stickers becomes 3 times as many as blue stickers.
  1. How many more red stickers than blue stickers does Adam have at first?
  2. How many less blue stickers than red stickers does Adam have in the end?
4 m
Times as many Unchanged quantity Model Comparison Units table

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