The given graph represents the relationship between the profit per product sold versus the total number of products sold in a business model. If the total number of products sold increased from 400 to 500 products, will the profit amount per product sold increase, decrease, or remain constant? Enter 1 if the profit amount per product sold will increase. Enter 2 if the profit amount per product sold will decrease. Enter 3 if the profit amount per product sold will remain constant.

Question

The given graph represents the relationship between the profit per product sold versus the total number of products sold in a business model. If the total number of products sold increased from 400 to 500 products, will the profit amount per product sold increase, decrease, or remain constant? Enter 1 if the profit amount per product sold will increase. Enter 2 if the profit amount per product sold will decrease. Enter 3 if the profit amount per product sold will remain constant.

Answer 1

To determine whether the profit amount per product sold will increase, decrease, or remain constant when the total number of products sold increases from 400 to 500, we need to look at the slope of the graph.

If the slope of the graph is positive, then the profit amount per product sold will increase as the total number of products sold increases.

If the slope of the graph is negative, then the profit amount per product sold will decrease as the total number of products sold increases.

If the slope of the graph is zero, then the profit amount per product sold will remain constant regardless of the total number of products sold.

Without the actual graph provided here, it is not possible to determine the exact answer. You would need to analyze the data from the graph to find the slope and determine the relationship between profit per product sold and total number of products sold.

Answer 2

here are the coordinates 0,0 100,20 300,35 400,30 500,25

Answer 3

Based on the given coordinates:

0,0
100,20
300,35
400,30
500,25

We can determine the slope between consecutive points to see how it changes as the number of products sold increases:
- Between 0 and 100 products sold: (20-0)/(100-0) = 20/100 = 0.2
- Between 100 and 300 products sold: (35-20)/(300-100) = 15/200 = 0.075
- Between 300 and 400 products sold: (30-35)/(400-300) = -5/100 = -0.05
- Between 400 and 500 products sold: (25-30)/(500-400) = -5/100 = -0.05

From the slope values above, we can observe that the slope is positive between 0 and 100 products sold, indicating that the profit per product sold increases as the total number of products sold increases. However, the slope becomes negative as the total number of products sold goes beyond 100, which means that the profit per product sold starts to decrease as more products are sold.

Therefore, in this particular scenario, if the total number of products sold increases from 400 to 500, the profit amount per product sold is likely to decrease. Hence, the answer would be 2 - the profit amount per product sold will decrease.