text: ## Intermediate Algebra (6th Edition)
  
  From part (a) we have: $\begin{array}{ccccc} \\x &10 &100 &1000 \\\\\dfrac{100x+5000}{x} &600 &150 &105 \end{array}$ Based on the values in the table above, the cost per bookshelf, which is represented by $\dfrac{100x+5000}{x}$, decreases as the number of bookshelves manufactured (represented by $x$) increases. Based on the given expression, the value of $\dfrac{100x+5000}{x}$ decreases as $x$ increases because the denominator increases proportionally faster than the numerator. Industry-wise (situation-wise), the cost per bookshelf decreases because the cost of production gets smaller as more bookshelves are manufactured.
explanation: The text extract is from an Intermediate Algebra textbook and discusses the relationship between the number of bookshelves manufactured and the cost per bookshelf. It provides a table showing how the cost per bookshelf decreases as the number of bookshelves increases. The extract explains that the cost per bookshelf, represented by the expression \(\dfrac{100x+5000}{x}\), decreases as \(x\) (the number of bookshelves) increases. The text does not contain a specific question or a question and answer.
distilabel_metadata.content: Evaluate the user given text extract and determine if it contains a math question and optionally and answer to this question.
  
  Output rules:
  
  1. Briefly describe the document and mention if it contains a question or a question and answer.
  2. Finalize the output with: Label: no-question,question,question-and-answer,multiple-question,multiple-question-and-answer
distilabel_metadata.role: system
distilabel_metadata.content: ## Intermediate Algebra (6th Edition)
  
  From part (a) we have: $\begin{array}{ccccc} \\x &10 &100 &1000 \\\\\dfrac{100x+5000}{x} &600 &150 &105 \end{array}$ Based on the values in the table above, the cost per bookshelf, which is represented by $\dfrac{100x+5000}{x}$, decreases as the number of bookshelves manufactured (represented by $x$) increases. Based on the given expression, the value of $\dfrac{100x+5000}{x}$ decreases as $x$ increases because the denominator increases proportionally faster than the numerator. Industry-wise (situation-wise), the cost per bookshelf decreases because the cost of production gets smaller as more bookshelves are manufactured.
distilabel_metadata.role: user
distilabel_metadata.raw_output_q_a_detector_0: The text extract is from an Intermediate Algebra textbook and discusses the relationship between the number of bookshelves manufactured and the cost per bookshelf. It provides a table showing how the cost per bookshelf decreases as the number of bookshelves increases. The extract explains that the cost per bookshelf, represented by the expression \(\dfrac{100x+5000}{x}\), decreases as \(x\) (the number of bookshelves) increases. The text does not contain a specific question or a question and answer.
  
  Label: no-question