(These problems are examples of problems we covered from the book- these are not the only problems you’re expected to be able to solve for your final, just a general guide)
Even and Odd Functions (1-78)
Volumes (1-86)
Domain & Range (1-14)
Estimate Distance & Velocity from graphs (1-1)
End Behavior Functions (1-34)
Indeterminate Forms (1-50)
Find Values to Make Piecewise Continuous (1-18)
Inferences from Distance vs. Time Graph (1-136)
Inferences from Velocity vs. Time graph (1-162, 1-193)
All the Trig (1-116, 1-158)
Estimating Area w/ Trapezoids (2-2, 2-28)
Estimating Area w/ Rectangles (2-30, 2-31, 2-34)
Graphical Limits (2-63)
Defn. of Continuity (2-74)
Algebraic & Infinite Limits (2-90, 2-91, 2-142)
Limit Definition of Derivative (3-41, 3-76)
Power Rule (3-20)
Secant Lines (3-22)
Average Velocity (3-79)
Slope of Tangent (3-89, 3-122)
Equations of Tangents (3-132)
Anti-Derivatives (3-133)
Graphs of f and f’ (3-138)
Differentiability (3-171, 4-152)
Curve Analysis (3-149)
Properties of Integrals (4-17, 4-57, 4-70, 4-74)
Definite Integrals (4-80)
Indefinite Integrals (4-84)
Applications of Integrals (4-93)
FTC (4-81)
Area Between Curves (4-156, 4-157)
Particle Motion (5-4, 5-5)
Derivative Rules (5-102)
A few extra practice exams (problems we've covered this semester are circled):