Count the total number of flowers
Picture Addition: Using pictures to represent numbers and solve addition problems
- Count the pictures in the first group
- Count the pictures in the second group
- Combine both groups and count the total
- Write the addition sentence
There are 3 flowers in the first group (πΈπΈπΈ)
There are 2 flowers in the second group (πΈπΈ)
πΈπΈπΈ + πΈπΈ = πΈπΈπΈπΈπΈ (5 flowers total)
There are 5 flowers in total
β’ One-to-One Correspondence: Each picture counted once
β’ Cardinal Principle: Final number represents total quantity
β’ Visual Representation: Pictures help understand addition
Count total animals
Adding Different Pictures: Counting total items regardless of type
There are 2 rabbits (π°π°)
There are 3 ducks (π¦π¦π¦)
2 rabbits + 3 ducks = 5 animals total
There are 5 animals in total
β’ Total Quantity: Count all items together
β’ Type Independence: Different types still add to total
β’ Visual Grouping: Combine different groups visually
Count total sports balls
Addition With Shape Pictures: Using object pictures to represent numbers
There are 3 soccer balls (β½β½β½)
There are 2 baseballs (βΎβΎ)
3 soccer balls + 2 baseballs = 5 balls total
3 + 2 = 5
There are 5 sports balls in total
β’ Picture Counting: Count each picture individually
β’ Object Representation: Pictures represent numerical values
β’ Visual Abstraction: Move from concrete to symbolic
Picture Addition: Using pictures or objects to represent numbers in addition
Visual Representation: Using real objects or pictures to model math
One-to-One Correspondence: Matching each picture to one number word
Cardinal Principle: The last number counted represents the total
- Count all: Count each picture in both groups together
- Count on: Start with first group, count up by second group
- Grouping: Put pictures together and count total
- Matching: Pair pictures from different groups
- Visual separation: Keep groups separate but count together
β’ Counting Rule: Each picture counted once
β’ Order Irrelevance: Order of groups doesn't affect total
β’ Group Independence: Different types still add to same total
β’ Verification: Always double-check by recounting
Count total items
Mixed Picture Addition: Adding different types of pictures together
There are 2 balloons (ππ)
There are 4 gifts (ππππ)
2 balloons + 4 gifts = 6 items total
There are 6 items in total
β’ Mixed Types: Different pictures still add to total
β’ Systematic Counting: Organize by type then count
β’ Verification: Check by recounting
Count total objects
Complex Picture Addition: Adding multiple different pictures in one problem
There are 2 stars (ππ)
There is 1 rocket (π)
There are 3 rainbows (πππ)
2 + 1 + 3 = 6 objects total
There are 6 objects in total
β’ Multiple Groups: Count each group separately
β’ Sequential Addition: Add groups one by one
β’ Verification: Check by recounting all objects
Picture Addition: Using pictures or objects to represent numbers in addition
Visual Representation: Using real objects or pictures to model math
One-to-One Correspondence: Matching each picture to one number word
Cardinal Principle: The last number counted represents the total
- Observe the pictures: Identify what objects are shown
- Separate the groups: Identify which pictures belong to each group
- Count systematically: Count pictures in each group
- Combine totals: Add the counts from each group
- Verify result: Recount to ensure accuracy
β’ Counting Rule: Each picture counted once
β’ Order Irrelevance: Order of groups doesn't affect total
β’ Group Independence: Different types still add to same total
β’ Verification: Always double-check by recounting
β’ Visual Organization: Keep groups separate but count together