introduction
1.1: 4 ways to represent a function, the vertical line test
1.1: Piecewise Functions, Odd and even functions
1.2: A catalog of essential functions
1:3 1 Combinations of functions
1.3: 2 Transformation of functions
1.1-3 Exercises
1.4: Exponential Functions
1.5: 1 Inverse Functions
1.5: The natural logarithm, Inverse trigonometric functions
1.5: Logarithmic Functions
Sample 1
Sample 2
Sample 3
Major 251
2.2: The limit of a function
2.2: Infinte Limits_ Vertical Asymptotes
2.3: Limit Laws
2.3: 2 Limit Laws2
2.3: Solving Limits Questions
2.3:The Squeeze Theorem
2.5: Continuity
2.5: Properties of Continuous Functions
2.5: Continuity Theorems
2.5: The Intermediate Value Theorem
2.6: Limits at Infinity
2.7: Derivatives and Rates of change
2.7: The Tangent Line
2.8: The Derivative as a Function
2.8: Differentiability
3.1: Derivatives of Polynomials and Exponential Functions
3.1: Sum and Difference Rule
3.1: Derivative of the Natural Exponential Function
3.2: The Product Rule
3.2: The Quotient Rule
3.2: Exercises
3.3: Derivatives of Trigonometric Functions
3.3: Special Trigonometric Limits
3.3: Exercises
3.5: Implicit Differentiation
sample 2
sample 3