To determine which graph best represents the production cost of the product described by Harvey, we need to analyze the given information:
- The initial production cost is $1,050. This likely represents a fixed cost for producing the product.
- The production cost reaches a minimum of $250 when 200 items are produced. This indicates that there is an efficient range of production that minimizes costs.
- After 200 items, the cost begins to increase as more items are produced.
Given these points, we're looking for the following characteristics in the graph:
- A relatively high initial cost ($1,050) that decreases to a minimum ($250) at 200 items.
- Cost Curve: After reaching the lowest point at 200 items, the cost should increase steeply as the number of items produced goes beyond 200.
Based on this information, I suggest looking for a graph that:
- Starts at $1,050 on the Y-axis when X (number of items) is essentially 0.
- Shows a downward slope until it reaches the lowest point at 200 items, where it levels off at $250.
- After 200 items, the curve should slope upward, indicating increasing costs with production.
Without seeing the graphs W, X, Y, and Z, I can't definitively point out which one is correct, but you should focus on the graph that displays these characteristics of a decreasing cost up to 200 items followed by an increasing cost thereafter.