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Math activity

Skip Counting Hop

Hop along a number line on the floor, counting each jump from 1 to 10. Practice counting forward and backward with movement!

MovementAbout 30 minutesScreen-freeParent help expected

Materials and setup

How this changes by age

Pre-K (ages 3–4)

Hop along a number line on the floor, counting each jump from 1 to 10. Practice counting forward and backward with movement!

Difficulty 1 of 3

Steps

  1. Use tape to make a number line on the floor from 1-10.
  2. Child starts at 1 and hops to each number, saying it aloud.
  3. Count forward: hop 1, 2, 3... up to 10.
  4. Count backward: hop 10, 9, 8... back to 1.
  5. Play 'hop to the number I say!' — call out a number and child hops to it.
  6. Tell a grown-up one thing that surprised you.
  7. Color in each number on a paper number-line as you hop it.

Learning objectives

  • Count forward from 1 to 10 with physical movement
  • Count backward from 10 to 1
  • Identify number positions on a number line

Kindergarten (ages 5–6)

Hop along a number line to 20, practicing skip counting by 2s, 5s, and 10s. Land only on the skip-count numbers!

Difficulty 2 of 3

Steps

  1. Create a number line from 1-20 on the floor with tape and number cards.
  2. First, hop by 1s to warm up: 1, 2, 3... all the way to 20.
  3. Skip count by 2s: hop only on 2, 4, 6, 8, 10, 12, 14, 16, 18, 20.
  4. Skip count by 5s: hop on 5, 10, 15, 20.
  5. Skip count by 10s: hop on 10, 20. Discuss: 'Skip counting is a fast way to count!'
  6. Tell a grown-up one thing that surprised you.

Learning objectives

  • Skip count by 2s, 5s, and 10s up to 20
  • Understand skip counting as counting groups
  • Identify number patterns on a number line

Early elementary (ages 6–8)

Create a giant number line to 100 and use it to practice multiplication as repeated jumps. Hop in groups of 3, 4, 6, 7, 8, and 9 to build times table fluency.

Difficulty 2 of 3

Steps

  1. Create a number line from 0-50 on the floor or sidewalk with chalk.
  2. Skip count by 3s with hops: 3, 6, 9, 12, 15... How far can you go?
  3. Now try 4s: 4, 8, 12, 16, 20... Notice any numbers that appear in BOTH the 3s and 4s? (12, 24...)
  4. Pick any number from 2-9 and hop that many skip counts. Write each one as a multiplication fact: 4 hops of 6 = 4 x 6 = 24.
  5. Race challenge: start at 0, roll a die for the 'skip number' and another die for 'how many hops.' Who lands on the highest number?
  6. Write down all the multiplication facts you discovered on the number line.
  7. In one sentence, tell a parent or sibling what surprised you today.

Learning objectives

  • Connect skip counting to multiplication facts through physical movement
  • Identify common multiples between different skip-count sequences
  • Write multiplication equations from repeated addition experiences

Upper elementary (ages 8–10)

Plan a real party using LCM and GCF. Solve a cup-and-napkin matching problem with LCM, then a toy-car arrangement problem with GCF, and write about when to use each in real life.

Difficulty 3 of 3

Steps

  1. You are hosting a party. Red cups come in 12-packs and blue napkins come in 8-packs. You want EQUAL numbers of cups and napkins with no leftovers.
  2. Find the smallest order you can place. Show your work as an LCM problem: list multiples of 12 and multiples of 8 until you find the smallest match. How many packs of each do you buy?
  3. Now: you have 24 red cars, 18 blue cars, and 12 green cars. You want to line them up in equal-size rows where every row uses only one color. Every row must be the same size for all three colors.
  4. Find the largest row size that works. Show your work as a GCF problem: list the factors of 24, 18, and 12 and pick the biggest one they share. How many rows of each color do you end up with?
  5. Write one paragraph (4-6 sentences) explaining when you would use LCM versus GCF in real life. Use the party example for one and the cars example for the other.
  6. Stretch: invent your own LCM word problem and your own GCF word problem from things in your house and trade with a sibling or parent to solve.
  7. In one sentence, tell a parent or sibling what surprised you today.

Learning objectives

  • Use LCM to solve a real matching/packaging problem
  • Use GCF to solve a real grouping/arrangement problem
  • Explain in writing when LCM vs GCF is the right tool

Safety and evidence note

Read the full activity before beginning. An adult should supervise tools, heat, food, outdoor work, movement, and experiments as appropriate. Completion records that the activity was done; the child’s explanation, work sample, photo, or demonstration is stronger evidence of learning than a completion check alone.

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