Mac Laurin Series | Example 2: Finding a Sixth Derivative |

MacLaurin | Problems; |

MacLaurin Series | Taylor Series - Definition |

| Review of Power Series (MacLaurin Series) |

| Problems |

MacLaurins Formula | Generalized Mean Value Theorem |

mass-spring system | Example 5 - Mass-Spring System |

| Second Order Linear Differential Equation with Constant Coefficients |

| Example 1 |

| Problems (Particular and General Solution of Differential Equations) |

maximum | Definition |

| Graph |

| Possible Cases |

| Critical Point Theorem |

| Method For Finding Maxima and Minima |

| Example 6 |

| Problems |

| Maxima and Minima — Applications |

| Sollution Two: Implicit Differentiation |

| Problems |

| Maxima and Minima |

maximum area | Example 2: Fencing the Maximum Area |

| Problems |

maximum volume | Example 3: Inscribing a Cylinder Into a Sphere |

| Solution One: Eliminating One Variable |

Mean Value Theorem | Proof of Theorem 1 |

midpoint | Example 5: Midpoint of a Linesegment (Proof) |

| Example 6: Finding the Midpoint of a Line Segment |

| Example 7: Diagonals of a Parallelogram Bisect Each Other (Proof) |

minimum | Definition |

| Graph |

| Example 2: Function With One Minimum |

| Critical Point Theorem |

| Method For Finding Maxima and Minima |

| Problems |

| Maxima and Minima — Applications |

| Problems |

minimum distance | Example 4 |

minimum of the curve | Problems |

moments | Moment |

moving particle | Parametric Curves |