Which expression is equivalent to 3(x + 4)?
- 3x + 4
- 3x + 7
- 3x + 12
- x + 12
Show answer and explanation
Answer: 3x + 12
Distribute 3 to both terms: 3(x + 4) = 3x + 12.
SAT Math skill page
Recognize when two algebra expressions say the same thing in different forms.
What this tests
Practice examples
Which expression is equivalent to 3(x + 4)?
Answer: 3x + 12
Distribute 3 to both terms: 3(x + 4) = 3x + 12.
Which expression is equivalent to 4x + 12?
Answer: 4(x + 3)
Factor out the common factor 4: 4x + 12 = 4(x + 3).
If 2a + 2b = 18, what is the value of a + b?
Answer: 9
Factor the left side: 2(a + b) = 18. Divide by 2 to get a + b = 9.
Quick drills
Pause before the answer choices, write the rule or setup you need, then check whether the question is asking for the value, the relationship, or the best-supported conclusion.
Pause before the answer choices, write the rule or setup you need, then check whether the question is asking for the value, the relationship, or the best-supported conclusion.
Pause before the answer choices, write the rule or setup you need, then check whether the question is asking for the value, the relationship, or the best-supported conclusion.
Pause before the answer choices, write the rule or setup you need, then check whether the question is asking for the value, the relationship, or the best-supported conclusion.
Avoid these traps
The SAT often hides the real skill inside familiar wording. Identify the rule, relationship, or question type first.
Many wrong answers are close. Check every condition in the question before committing.
Reread what the question asks for so you do not answer a nearby but different question.
Study plan
Related practice
Skill cluster
FAQ
Start with a few focused examples, review the mistake pattern, then mix the skill into full SAT practice so you can recognize it in context.
It shows up in short, high-leverage questions where one missed rule or setup can quickly cost a point.
Yes. Dolphin SAT can surface targeted practice, track missed questions, and help you review the patterns that keep repeating.