128k views
4 votes
5 pts Question 3 Consider the critical value x = 3 obtained from a completely continuous function f'. We find that f' (0) = -1 and f' (5) = 10. What can see say about the critical value? Select all th

User Averias
by
8.8k points

1 Answer

2 votes

Final answer:

The critical value x = 3 obtained from a completely continuous function f' suggests a change in slope from negative to positive at that point.

Step-by-step explanation:

The critical value x = 3 obtained from a completely continuous function f' indicates a critical point where the derivative of the function changes sign. In this case, f'(0) = -1 and f'(5) = 10. This means that the function has a negative slope at x = 0 and a positive slope at x = 5. The critical value of x = 3 falls between these two points, suggesting a change in slope from negative to positive.

User Alift
by
8.5k points

No related questions found