7.1   Inverse functions
7.2*  The natural logarithmic function
7.3*  The natural exponential function
7.4*  General logarithmic and exponential functions
7.5   Inverse trigonometric functions

7.7   Indeterminate forms and L'Hospital's rule

8.1   Integration by parts
8.2   Trigonometric integrals
8.3   Trigonometric substitution
8.4   Integration of rational functions by partial fractions
8.5   Strategy for integration

8.7   Approximate integration
8.8   Improper integrals

9.1   Arc length
9.2   Area of a surface of revolution
9.3   Applications to physics and engineering

10.1  Modeling with differential equations

10.3  Separable equations
10.4  Exponential growth and decay

10.6  Linear equations

11.1  Curves defined by parametric equations
11.2  Tangents and areas
11.3  Arc length and surface area
11.4  Polar coordinates
11.5  Areas and lengths in polar coordinates
11.6  Conic sections
11.7  Conic sections in polar coordinates

12.1  Sequences
12.2  Series
12.3  The integral test and estimates of sums
12.4  The comparison tests
12.5  Alternating series
12.6  Absolute convergence and the ratio and root tests
12.7  Strategy for testing series
12.8  Power series
12.9  Representations of functions as power series
12.10 Taylor and Maclaurin series
12.11 The binomial series
12.12 Applications of Taylor polynomials