True or False? In Exercises 91-96, determine whether the statement is true or false. If it is false, explain why or give an example that shows it is false.
The relative maxima of the function f are and , Therefore, f has at least one minimum for some x in the interval (1, 3).
The statement “A function with two maximas and would have a minima in the interval .
According to the first derivative test, for a critical point c of a function ,
If changes sign from a negative value to a positive value at the point c, the f is said to have a relative minima at the point c.
If changes sign from a positive value to a negative value at the point c, the f is said to have a relative maxima at the point c
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