Identify the terms, like terms, coefficients, and constants in the expression  2x+8+x+6
  by dragging each item to the appropriate bins.

terms
like terms
coefficients
constants

Let's break down the expression \(2x + 8 + x + 6\) into each of the required categories:

1. **Terms**: These are the individual parts of the expression that are added or subtracted.
   - **Terms**: \(2x\), \(8\), \(x\), \(6\)

2. **Like Terms**: These are terms that have the same variable(s) with the same exponents.
   - **Like Terms**: \(2x\) and \(x\) (both terms have \(x\) as a variable)
   - Constants \(8\) and \(6\) are also like terms as they are both constant values.

3. **Coefficients**: These are the numerical parts of the terms with variables.
   - **Coefficients**: \(2\) (from \(2x\)), \(1\) (from \(x\))

4. **Constants**: These are terms without any variables.
   - **Constants**: \(8\), \(6\)

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Would you like more details or have any questions? 

### Additional Questions for Practice:
1. How would the expression simplify if you combined like terms?
2. What are like terms in the expression \(3y + 7 + 2y + 5\)?
3. How would identifying like terms help in solving equations?
4. What is the coefficient of \(z\) in the expression \(4z + 3 + z\)?
5. Can you identify the constants and terms in \(5x + 9 - 2x\)?

**Tip:** When identifying coefficients, remember they multiply the variable and will always be a number without any variables attached to it.

Identify the terms, like terms, coefficients, and constants in the expression 2x+8+x+6 by dragging each item to the appropriate bins.

Learn how to identify terms, like terms, coefficients, and constants in the expression 2x + 8 + x + 6. This algebraic problem helps students understand the basic structure of expressions, focusing on the components of terms and constants. Suitable for students in Grades 6-8.

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