To solve the problem, we first need to understand the information provided by the inequalities and the values of m.
We know that:
- If m ≤ 1, then the corresponding value is 105.
- If m ≤ 4, then the corresponding value is 115.
This indicates that as the values of m increase, the corresponding values are also increasing. Next, we need to determine the value of m when it reaches less than or equal to 6 and takes the values 40, 50, 60, and 75.
Based on the trend of the previous values:
- m ≤ 1 and its value of 105 suggests that as m increases to 4, we have a value of 115, which shows a consistent increase.
- Since the values we need to analyze for m ≤ 6 are 40, 50, 60, and 75, it is evident that we are dealing with much lower outputs compared to previous values.
This implies that the values 40, 50, 60, and 75 represent a decreasing function as m increases beyond 4. However, to clarify further:
- When m = 6, the values suggested (40, 50, 60, and 75) would indicate m may reach a value lower than expected from the previous functions.
In conclusion, as m reaches the value of 6, it’s important to note that the expected outcomes would yield lower results (like 40, 50, 60, 75) in contrast to the earlier higher specification values of 105 and 115. This highlights a nonlinear behavior in the relationship between m and its corresponding outputs.