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Topic C
Comparing Unit Fractions and
Specifying the Whole
Module 5: Lesson 13
Objective: Identify a shaded fractional part in
different ways depending on the designation of the
whole.
Skip-Count by Fourths on the Clock (2 minutes)
(Hold or project a clock.) Let’s skip-count by
fourths on the clock starting with 1.
Stop. From 3:00, skip-count by fourths
backwards.
Unit Fraction Counting (3 minutes)
(Draw a number line.) Count by halves to 2 halves, then back to
zero.
_____________________________________________________
This time count by halves to 2 halves.
Good. Count backwards by halves starting with one whole.
Continue, possibly with thirds, fourths, and eighths.
Division (3 minutes)
4 ÷ 2 = ____.
Say the number sentence and the answer.
Continue with possible sequence: 6 ÷ 2, 6 ÷ 3, 8 ÷ 2, 8
÷ 4, 10 ÷ 2, 10 ÷ 5, 12 ÷ 2, 12 ÷ 6, 12 ÷ 4, 12 ÷ 3.
Draw a Unit Whole (3 minutes)
Application Problem (5 minutes)
Davis wants to make a picture using 9 square
tiles. What fraction of the picture does 1 tile
represent? Draw 3 different ways Davis could
make his picture.
Application Problem (5 minutes)
Davis wants to make a picture using 9 square tiles.
What fraction of the picture does 1 tile represent? Draw
3 different ways Davis could make his picture.
Concept Development (33 minutes)
Concept Development (33 minutes)
Changing the whole changed the unit fraction that we use to
describe the shaded part. What was 1 fourth of the whole card is 1
half of the new, smaller whole.
Concept Development (33 minutes)
Tell your partner how you can figure out what fraction is
shaded.
Concept Development (33 minutes)
Concept Development (33 minutes)
Talk with your partner about why it’s important to know the whole.
Concept Development (33 minutes)
Problem Set (10 minutes)
Student Debrief (10 minutes)
Exit Ticket (3 minutes)
Homework
3-3 Lesson 19
Homework
Is Due Tomorrow!

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Module 5 lesson 13

  • 1. Topic C Comparing Unit Fractions and Specifying the Whole Module 5: Lesson 13 Objective: Identify a shaded fractional part in different ways depending on the designation of the whole.
  • 2. Skip-Count by Fourths on the Clock (2 minutes) (Hold or project a clock.) Let’s skip-count by fourths on the clock starting with 1. Stop. From 3:00, skip-count by fourths backwards.
  • 3. Unit Fraction Counting (3 minutes) (Draw a number line.) Count by halves to 2 halves, then back to zero. _____________________________________________________ This time count by halves to 2 halves. Good. Count backwards by halves starting with one whole. Continue, possibly with thirds, fourths, and eighths.
  • 4. Division (3 minutes) 4 ÷ 2 = ____. Say the number sentence and the answer. Continue with possible sequence: 6 ÷ 2, 6 ÷ 3, 8 ÷ 2, 8 ÷ 4, 10 ÷ 2, 10 ÷ 5, 12 ÷ 2, 12 ÷ 6, 12 ÷ 4, 12 ÷ 3.
  • 5. Draw a Unit Whole (3 minutes)
  • 6. Application Problem (5 minutes) Davis wants to make a picture using 9 square tiles. What fraction of the picture does 1 tile represent? Draw 3 different ways Davis could make his picture.
  • 7. Application Problem (5 minutes) Davis wants to make a picture using 9 square tiles. What fraction of the picture does 1 tile represent? Draw 3 different ways Davis could make his picture.
  • 9. Concept Development (33 minutes) Changing the whole changed the unit fraction that we use to describe the shaded part. What was 1 fourth of the whole card is 1 half of the new, smaller whole.
  • 10. Concept Development (33 minutes) Tell your partner how you can figure out what fraction is shaded.
  • 12. Concept Development (33 minutes) Talk with your partner about why it’s important to know the whole.
  • 14. Problem Set (10 minutes) Student Debrief (10 minutes) Exit Ticket (3 minutes)