QUESTION IMAGE
Question
select the correct answer from each drop-down menu.
look at this expression, and complete the statements.
(3x + 2(x + 2) + 4)
in the first term, 3 is choose an answer.
in the second term, ((x + 2)) is choose an answer.
in the last term, 4 is choose an answer.
<pre_analysis>
{
"quality": "clear",
"question_count": 1,
"skills_matched": [
"step_cot",
"blank_filling_formatter",
"explain_then_answer",
"quick"
],
"needs_drawing": false,
"concepts_used": [],
"new_concepts": [
"Algebraic Terms",
"Coefficients",
"Factors and Constants"
],
"current_concepts": [
"Algebraic Terms",
"Coefficients",
"Factors and Constants"
]
}
</pre_analysis>
<reasoning>
Identify the parts of the expression
The given algebraic expression is:
\[
3x + 2(x + 2) + 4
\]
It consists of three terms separated by addition operators:
- First term: \(3x\)
- Second term: \(2(x + 2)\)
- Last term: \(4\)
Analyze each specified component
- In the first term \(3x\), the number \(3\) is multiplied by the variable \(x\), making \(3\) a coefficient.
- In the second term \(2(x + 2)\), the expression \((x + 2)\) is multiplied by \(2\), making \((x + 2)\) a factor.
- In the last term \(4\), the number stands alone without any variables, making \(4\) a constant.
</reasoning>
<answer>
Select the correct answer from each drop-down menu.
Look at this expression, and complete the statements.
\(3x + 2(x + 2) + 4\)
In the first term, 3 is <blank>a coefficient</blank>.
In the second term, \((x + 2)\) is <blank>a factor</blank>.
In the last term, 4 is <blank>a constant</blank>.
</answer>
<post_analysis>
{
"subject": "Mathematics",
"question_type": "Fill-in-the-blank",
"knowledge_point": [
"Mathematics",
"Algebra",
"Algebraic Expressions"
]
}
</post_analysis>
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<pre_analysis>
{
"quality": "clear",
"question_count": 1,
"skills_matched": [
"step_cot",
"blank_filling_formatter",
"explain_then_answer",
"quick"
],
"needs_drawing": false,
"concepts_used": [],
"new_concepts": [
"Algebraic Terms",
"Coefficients",
"Factors and Constants"
],
"current_concepts": [
"Algebraic Terms",
"Coefficients",
"Factors and Constants"
]
}
</pre_analysis>
<reasoning>
Identify the parts of the expression
The given algebraic expression is:
\[
3x + 2(x + 2) + 4
\]
It consists of three terms separated by addition operators:
- First term: \(3x\)
- Second term: \(2(x + 2)\)
- Last term: \(4\)
Analyze each specified component
- In the first term \(3x\), the number \(3\) is multiplied by the variable \(x\), making \(3\) a coefficient.
- In the second term \(2(x + 2)\), the expression \((x + 2)\) is multiplied by \(2\), making \((x + 2)\) a factor.
- In the last term \(4\), the number stands alone without any variables, making \(4\) a constant.
</reasoning>
<answer>
Select the correct answer from each drop-down menu.
Look at this expression, and complete the statements.
\(3x + 2(x + 2) + 4\)
In the first term, 3 is <blank>a coefficient</blank>.
In the second term, \((x + 2)\) is <blank>a factor</blank>.
In the last term, 4 is <blank>a constant</blank>.
</answer>
<post_analysis>
{
"subject": "Mathematics",
"question_type": "Fill-in-the-blank",
"knowledge_point": [
"Mathematics",
"Algebra",
"Algebraic Expressions"
]
}
</post_analysis>