Complete Addition Within 20 Word Wall for Grade 1

Comprehensive vocabulary guide featuring essential addition terms, visual representations, and educational resources for 1st grade math.

Addition Within 20 Vocabulary Terms
1 Addition
Addition
Definition: The mathematical operation of combining two or more numbers to find their total sum.
Definition:

Addition: The mathematical operation of combining two or more numbers to find their total sum.

Examples:

• 3 + 4 = 7 (three plus four equals seven)

• 8 + 5 = 13 (eight plus five equals thirteen)

• 12 + 6 = 18 (twelve plus six equals eighteen)

Symbol
+
Words
plus, and, add, total
Example
5 + 3 = 8
Step 1: Understand the concept

Addition combines quantities to find a total amount

Step 2: Recognize the symbol

The plus sign (+) indicates addition

Step 3: Apply in word problems

Look for key words like "more," "altogether," "total," "sum"

Step 4: Practice with numbers

Work with problems where the sum is 20 or less

Addition symbol: +
Usage:

Used to combine groups of objects or find totals in mathematical problems.

Key Information:

• Symbol: + (plus sign)

• Keywords: plus, add, total, sum, altogether, more, combined

• Purpose: Finding the total of two or more quantities

2 Sum
Sum
Definition: The result obtained when numbers are added together.
Definition:

Sum: The result obtained when numbers are added together.

Problem
7 + 6
Operation
7 + 6 = 13
Sum
13
Step 1: Identify the numbers being added

In 7 + 6, the numbers are 7 and 6

Step 2: Perform the addition

7 + 6 = 13

Step 3: Identify the sum

The sum is 13 (the answer to the addition problem)

Step 4: Use in context

"What is the sum of 7 and 6?" Answer: 13

Sum = Result of Addition
Usage:

The sum is the final answer when you add numbers together.

Key Information:

• Definition: The answer to an addition problem

• Location: Always comes after the equals sign (=)

• Synonyms: Total, result, answer

3 Addend
Addend
Definition: Any number that is being added in an addition problem.
Definition:

Addend: Any number that is being added in an addition problem.

Problem
8 + 4 = 12
Addends
8 and 4
Sum
12
Step 1: Identify the addition problem

In 8 + 4 = 12, we have an addition equation

Step 2: Locate the numbers being added

The numbers 8 and 4 are being added together

Step 3: Name the addends

8 is the first addend, 4 is the second addend

Step 4: Identify the result

12 is the sum (the result of adding the addends)

Addends: 8 and 4
Usage:

Addends are the numbers you add together to get the sum.

Key Information:

• Definition: Numbers being added in an addition problem

• Quantity: Can be 2 or more addends

• Position: Before the equals sign in an equation

Addition Keywords and Phrases
\(Addition\ Keywords\)
Words That Signal Addition
More Than
\(+\)
"5 more than 3"
Total
\(+\)
"total of 4 and 6"
Altogether
\(+\)
"3 and 4 altogether"
Key definitions:

Addition Keywords: Words and phrases that indicate addition is needed to solve a problem.

Mathematical Vocabulary: Specialized terms used in mathematics to describe operations and concepts.

Word Problems: Mathematical problems presented in the form of stories or real-world scenarios.

How to Use Keywords:
  1. Read the problem carefully: Look for addition keywords
  2. Circle or highlight: Mark the keywords you find
  3. Translate to math: Convert words to mathematical symbols
  4. Solve the problem: Perform the indicated operation
  5. Check your work: Verify the answer makes sense
Tip 1: Create a personal keyword reference sheet for quick identification.
Tip 2: Practice identifying keywords in various contexts and sentences.
Tip 3: Use color coding to differentiate between addition and subtraction keywords.
Tip 4: Read problems multiple times to catch all relevant keywords.
Common keywords: more, total, altogether, sum, combined, in all, increased by, plus.
Memory aids: Create songs, rhymes, or mnemonics to remember keywords.
Keyword Categories:

• Combination: altogether, combined, in all, total

• Increase: more, plus, added to, increased by

• Sum: sum, total, altogether, combined

Additional Addition Vocabulary
4 Equals
Equals
Definition: The symbol (=) that shows two expressions have the same value.
Definition:

Equals: The symbol (=) that shows two expressions have the same value.

Expression
5 + 3
Equals Sign
=
Result
8
Step 1: Understand the concept

The equals sign shows that both sides of the equation are equal

Step 2: Recognize the symbol

The equals sign (=) consists of two parallel horizontal lines

Step 3: Use in equations

Shows that the left side equals the right side: 4 + 6 = 10

Step 4: Balance equations

Both sides must have the same value

Equals symbol: =
Usage:

Used to show that two expressions have the same value.

Key Information:

• Symbol: = (two parallel lines)

• Meaning: Both sides are equal in value

• Purpose: Shows balance in equations

5 Equation
Equation
Definition: A mathematical statement that shows two expressions are equal.
Definition:

Equation: A mathematical statement that shows two expressions are equal.

Left Side
3 + 7
Equals Sign
=
Right Side
10
Step 1: Identify the components

An equation has expressions on both sides of the equals sign

Step 2: Understand the relationship

Both sides of the equation must be equal in value

Step 3: Solve if needed

Find the missing value that makes both sides equal

Step 4: Verify

Check that both sides have the same value

3 + 7 = 10 is an equation
Usage:

Equations show that two expressions have equal values.

Key Information:

• Components: Left side, equals sign, right side

• Purpose: Shows equality between expressions

• Format: Expression = Expression

Addition Within 20 Word Wall: Complete Learning Summary
\(Vocabulary = Term + Definition + Example + Application\)
Vocabulary Building Formula
Key definitions:

Mathematical Vocabulary: Specialized terms used to describe mathematical concepts and operations.

Word Wall: A visual display of important vocabulary terms for reference and learning.

Addition Terms: Words related to the addition operation and its components.

Keywords: Words that indicate which mathematical operation to use in word problems.

Mathematical Symbols: Special characters that represent mathematical operations and relationships.

Conceptual Understanding: Deep comprehension of mathematical ideas beyond rote memorization.

Vocabulary Learning Process:
  1. Introduce new terms: Present vocabulary with clear definitions
  2. Provide examples: Show how terms are used in context
  3. Visual representations: Use pictures and diagrams to reinforce concepts
  4. Practice applications
  • Review regularly: Reinforce learning through repetition
  • Connect to prior knowledge: Link new terms to what students already know
    • Tip 1: Use the word wall as a reference tool during problem-solving activities.
    Tip 2: Practice using vocabulary terms in complete sentences.
    Tip 3: Create vocabulary cards with definitions, examples, and visual aids.
    Tip 4: Engage in vocabulary games and activities for reinforcement.
    Common challenges: Confusing similar terms, forgetting definitions, not applying vocabulary in context.
    Success strategies: Consistent exposure, visual aids, repeated practice, contextual application.
    Essential Addition Vocabulary:

    • Addition: Combining numbers to find a total

    • Sum: The result of adding numbers

    • Addend: Numbers being added together

    • Equals: Showing equality between expressions

    • Equation: Mathematical statement showing equality

    • Keywords: Words indicating addition (more, total, altogether)

    Vocabulary Retention Analysis
    Addition Vocabulary Learning Progress
    Tracking progress in vocabulary acquisition:
    Recognition, Definition, Application, Fluency

    Analysis: The chart shows progress in different aspects of vocabulary learning.

    • Recognition: Ability to identify vocabulary terms
    • Definition: Understanding of term meanings
    • Application: Ability to use terms in context
    • Fluency: Automatic recall and use of vocabulary

    Questions & Answers

    Question: How can I help my first-grader remember all these addition vocabulary terms? They seem to forget them quickly.

    Answer: Building vocabulary requires multiple exposures and connections. Here are effective strategies:

    • Visual associations: Create colorful word cards with pictures representing each term
    • Repetition with variety: Practice the same terms in different contexts and activities
    • Real-world connections: Use vocabulary in everyday situations and conversations
    • Games and activities: Make learning fun with matching games, puzzles, or word searches
    • Spaced practice: Review terms at increasing intervals over time

    Create a personal math dictionary where your child writes each term with a definition and draws a picture. The act of writing and illustrating helps with memory retention.

    Also, use the vocabulary consistently in daily conversations about math. For example, "What is the sum of 3 and 4?" instead of just "What is 3 plus 4?"

    Question: My child can define these terms but struggles to apply them in word problems. How can I bridge this gap?

    Answer: This is a common challenge! The connection between vocabulary and application requires explicit instruction:

    • Model the thinking process: Think aloud while solving problems, highlighting vocabulary use
    • Practice keyword identification: Have your child circle or highlight key words in problems
    • Connect terms to actions: Show how "sum" means to add numbers together
    • Use sentence frames: "I need to find the _____ of ___ and ___"
    • Gradual release: Start with guided practice, then independent application

    Create practice sheets that explicitly connect vocabulary to problem-solving: "Circle the addends in this problem: 5 + 3 = 8. What is the sum?"

    The key is to make the vocabulary meaningful by connecting it directly to the mathematical actions it describes.

    Question: Why do I need to learn all these big words? Can't I just solve the math problems without them?

    Answer: Great question! Learning math vocabulary is like learning the language of math:

    • Communication: These words help you explain your thinking to others
    • Understanding: Knowing terms like "sum" helps you understand what a problem is asking
    • Following directions: Teachers and books use these words in instructions
    • Problem-solving: Words like "total" tell you what to do with numbers
    • Building knowledge: These words connect to bigger math ideas you'll learn later

    Think of it like learning words for a game - if someone says "go to the goal," you need to know what "goal" means to play correctly!

    These words help your brain organize math ideas and make solving problems easier. The more you practice with them, the more natural they'll feel.