Problem 1 :
Let h(x) = log (x).
Note : Here, we are referring to log base 10.
Find h"(x).
Solution :
Problem 2 :
h(x) = sec2(4x)
Which sequence of rules can be used in order to differentiate h in its current form?
A) Chain rule, then product rule
B) Product rule, then product rule again
C) Product rule, then chain rule
D) Chain rule, then chain rule again
Solution :
Problem 3 :
What is the slope of the secant line that intersects the graph of
at x = 3 and x = 7?
Solution :
Problem 4 :
What is the average rate of change of the function f(x) above over the interval 2 ≤ x ≤ 5 ?
Solution :
Problem 5 :
Which of the following is equal to g'(5) for g(x) = ln(x)?
Solution :
AP Calculus AB Problems with Solutions (Part - 1)
AP Calculus AB Problems with Solutions (Part - 2)
AP Calculus AB Problems with Solutions (Part - 3)
AP Calculus AB Problems with Solutions (Part - 4)
AP Calculus AB Problems with Solutions (Part - 5)
AP Calculus AB Problems with Solutions (Part - 6)
AP Calculus AB Problems with Solutions (Part - 7)
AP Calculus AB Problems with Solutions (Part - 8)
AP Calculus AB Problems with Solutions (Part - 9)
AP Calculus AB Problems with Solutions (Part - 10)
AP Calculus AB Problems with Solutions (Part - 11)
AP Calculus AB Problems with Solutions (Part - 12)
AP Calculus AB Problems with Solutions (Part - 13)
AP Calculus AB Problems with Solutions (Part - 14)
AP Calculus AB Problems with Solutions (Part - 15)
AP Calculus AB Problems with Solutions (Part - 16)
AP Calculus AB Problems with Solutions (Part - 17)
AP Calculus AB Problems with Solutions (Part - 18)
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