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solve the following equation for (s). (p = b + 2s) (s = )

Question

solve the following equation for (s).

(p = b + 2s)

(s = )

Explanation:

Response

<pre_analysis>
{
"quality": "clear",
"question_count": 1,
"skills_matched": [
"step_cot",
"blank_filling_formatter",
"explain_then_answer",
"quick"
],
"needs_drawing": false,
"concepts_used": [
"Literal Equations",
"Solving for a Variable"
],
"new_concepts": [],
"current_concepts": [
"Literal Equations",
"Solving for a Variable"
]
}
</pre_analysis>

<reasoning>

Isolate the term containing s

\[
P - b = 2s
\]

Divide both sides by 2

\[
s = \frac{P - b}{2}
\]
</reasoning>

<answer>
Solve the following equation for \(s\).
\(P = b + 2s\)
\(s =\) <blank>\(\frac{P - b}{2}\)</blank>
</answer>

<post_analysis>
{
"subject": "Mathematics",
"question_type": "Fill-in-the-blank",
"knowledge_point": [
"Mathematics",
"Algebra",
"Literal Equations"
]
}
</post_analysis>

Answer:

<pre_analysis>
{
"quality": "clear",
"question_count": 1,
"skills_matched": [
"step_cot",
"blank_filling_formatter",
"explain_then_answer",
"quick"
],
"needs_drawing": false,
"concepts_used": [
"Literal Equations",
"Solving for a Variable"
],
"new_concepts": [],
"current_concepts": [
"Literal Equations",
"Solving for a Variable"
]
}
</pre_analysis>

<reasoning>

Isolate the term containing s

\[
P - b = 2s
\]

Divide both sides by 2

\[
s = \frac{P - b}{2}
\]
</reasoning>

<answer>
Solve the following equation for \(s\).
\(P = b + 2s\)
\(s =\) <blank>\(\frac{P - b}{2}\)</blank>
</answer>

<post_analysis>
{
"subject": "Mathematics",
"question_type": "Fill-in-the-blank",
"knowledge_point": [
"Mathematics",
"Algebra",
"Literal Equations"
]
}
</post_analysis>