Simplify 3m + 2 - m + 4.

Master Algebraic Simplification by combining like terms effectively. Study with engaging quizzes, detailed explanations, and various question formats. Ace your exam!

Multiple Choice

Simplify 3m + 2 - m + 4.

Explanation:
To simplify the expression \(3m + 2 - m + 4\), start by identifying and combining like terms. In this expression, the terms involving \(m\) are \(3m\) and \(-m\). When you combine these, you perform the operation: \[ 3m - m = 2m. \] Next, look at the constant terms \(2\) and \(4\). Combining these gives: \[ 2 + 4 = 6. \] Putting it all together, the simplified expression becomes: \[ 2m + 6. \] This matches the option provided, confirming that this is indeed the correct answer. This process of identifying like terms—those that have the same variable part—and combining them is crucial in algebra to arrive at a simplified expression. Understanding how to perform these operations will greatly assist you in further simplifying algebraic expressions in your studies.

To simplify the expression (3m + 2 - m + 4), start by identifying and combining like terms.

In this expression, the terms involving (m) are (3m) and (-m). When you combine these, you perform the operation:

[

3m - m = 2m.

]

Next, look at the constant terms (2) and (4). Combining these gives:

[

2 + 4 = 6.

]

Putting it all together, the simplified expression becomes:

[

2m + 6.

]

This matches the option provided, confirming that this is indeed the correct answer. This process of identifying like terms—those that have the same variable part—and combining them is crucial in algebra to arrive at a simplified expression. Understanding how to perform these operations will greatly assist you in further simplifying algebraic expressions in your studies.

Subscribe

Get the latest from Examzify

You can unsubscribe at any time. Read our privacy policy