QUESTION IMAGE
Question
utilizando la fórmula \\(q1 - 1.5(iqr)\\), se obtiene un límite inferior de 12.5.
conjunto de datos: 23, 34, 27, 12, 30, 26, 28, 31, 34
¿hay algún valor inferior a 12,5 en el conjunto de datos?
- sí
- no, no hay valores atípicos en el extremo inferior de los datos.
<pre_analysis>
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</pre_analysis>
<reasoning>
Ordenar el conjunto de datos
\[
12, 23, 26, 27, 28, 30, 31, 34, 34
\]
Comparar con el límite inferior
\[
\]
Determinar la existencia de valores inferiores
\[
\text{Existe el valor } 12 \implies \text{Sí}
\]
</reasoning>
<answer>
<mcq-correct>Sí</mcq-correct>
<mcq-option>No, no hay valores atípicos en el extremo inferior de los datos.</mcq-option>
</answer>
<post_analysis>
{
"subject": "Mathematics",
"question_type": "Multiple Choice",
"knowledge_point": [
"Mathematics",
"Statistics",
"Outlier Boundaries"
]
}
</post_analysis>
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<pre_analysis>
{
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"step_cot",
"multiple_choice_formatter",
"explain_then_answer",
"quick"
],
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],
"new_concepts": [],
"current_concepts": [
"Outlier Boundaries",
"Interquartile Range"
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}
</pre_analysis>
<reasoning>
Ordenar el conjunto de datos
\[
12, 23, 26, 27, 28, 30, 31, 34, 34
\]
Comparar con el límite inferior
\[
\]
Determinar la existencia de valores inferiores
\[
\text{Existe el valor } 12 \implies \text{Sí}
\]
</reasoning>
<answer>
<mcq-correct>Sí</mcq-correct>
<mcq-option>No, no hay valores atípicos en el extremo inferior de los datos.</mcq-option>
</answer>
<post_analysis>
{
"subject": "Mathematics",
"question_type": "Multiple Choice",
"knowledge_point": [
"Mathematics",
"Statistics",
"Outlier Boundaries"
]
}
</post_analysis>