Barrons AP Calculus

D.  Maximum,    Minimum,    Concavity,  and Inflection  Points: Definitions

E.  Maximum,    Minimum,    and Inflection  Points: Curve   Sketching

Case    I.  Functions   That    Are Everywhere  Differentiable

Case    II. Functions   Whose   Derivatives May Not Exist   Everywhere

F.  Global  Maximum or  Minimum

Case    I.  Differentiable  Functions

Case    II. Functions   That    Are Not Everywhere  Differentiable

G.  Further Aids    in  Sketching

H.  Optimization:   Problems    Involving   Maxima  and Minima

I.  Relating    a   Function    and Its Derivatives Graphically

J.  Motion  Along   a   Line

BC ONLY

K.  Motion  Along   a   Curve:  Velocity    and Acceleration    Vectors

L.  Tangent-Line    Approximations

M.  Related Rates

BC ONLY

N.  Slope   of  a   Polar   Curve

Practice    Exercises

5 Antidifferentiation

A.  Antiderivatives

B.  Basic   Formulas

BC ONLY

C.  Integration by  Partial Fractions

BC ONLY

D.  Integration by  Parts

E.  Applications    of  Antiderivatives;    Differential    Equations

Practice    Exercises