Problem 1 :
Find equations for the lines that are tangent and normal to the graph of y = sin x + 3 at x = 𝜋.
Solution :
Problem 2 :
Show that the graph of y = sec x has a horizontal tangent at x = 0.
Solution :
Problem 3 :
Find equations for the lines that are tangent and normal to the curve y = √2 cos x at the point (𝜋/4, 1).
Solution :
Problem 4 :
Find equations for the lines that are tangent and normal to the curve y = √2 cos x at the point (𝜋/4,1).
Solution :
Problem 5 :
Using the product rule, determine 𝑓′'(x), if 𝑓(x)=sin2x.
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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