STANDARD 3.3B5 Techniques for finding
antiderivatives include algebraic manipulation such as long division and
completing the square, substitution of variables, (BC) integration by parts, and
nonrepeating linear partial fractions. |

WORKSHEETS |
Practice-Techniques for Finding
Antiderivatives 1a
*MC, with substitution of polynomial, polynomial, rational,
radical* |
12 |
PDF |

Practice-Techniques for Finding
Antiderivatives
1b
*open ended, with substitution of polynomial, polynomial, rational,
radical* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives 2a
*MC, with substitution of logarithmic, polynomial, rational,
radical* |
12 |
PDF |

Practice-Techniques for Finding Antiderivatives 2b
*open ended, with substitution of logarithmic, polynomial, rational,
radical* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives 3a
*MC, with substitution of exponential, polynomial, rational,
radical* |
12 |
PDF |

Practice-Techniques for Finding Antiderivatives 3b
*open ended, with substitution of exponential, polynomial, rational,
radical* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
4a
*MC, with substitution of trigonometric, polynomial, rational,
radical* |
14 |
PDF |

Practice-Techniques for Finding Antiderivatives 4b
*open ended, with substitution of trigonometric, polynomial, rational,
radical* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives 5a
*MC, with substitution of polynomial, logarithmic rule and
exponentials* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives 5b
*open ended, with substitution of polynomial, logarithmic rule and
exponentials* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
6a
*MC, with substitution of logarithmic, logarithmic rule and
exponentials* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
6b
*open ended, with substitution of logarithmic, logarithmic rule
and exponentials* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
7a
*MC, with substitution of exponential, logarithmic rule and
exponentials* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
7b
*open ended, with substitution of exponential, logarithmic rule
and exponentials* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
8a
*MC, with substitution of trigonometric, logarithmic rule and
exponentials* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
8b
*open ended, with substitution of trigonometric, logarithmic rule
and exponentials* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
9a
*MC, with substitution of polynomial, **trigonometric* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
9b
*open ended, with substitution of polynomial, **
trigonometric* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
10a
*MC, with substitution of logarithmic, **trigonometric* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
10b
*open ended, with substitution of logarithmic, **
trigonometric* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
11a
*MC, with substitution of exponential, **trigonometric* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
11b
*open ended, with substitution of exponential, **
trigonometric* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
12a
*MC, with substitution of trigonometric, **
trigonometric* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
12b
*open ended, with substitution of trigonometric, **
trigonometric* |
20 |
PDF |

Practice-Techniques for Finding Antiderivatives
13a
*MC, with substitution of polynomial, **inverse
trigonometric* |
16 |
PDF |

Practice-Techniques for Finding Antiderivatives
13b
*open ended, with substitution of polynomial, **
inverse trigonometric* |
16 |
PDF |

Practice-Techniques for Finding Antiderivatives
14a
*MC, with substitution of logarithmic, **inverse
trigonometric* |
16 |
PDF |

Practice-Techniques for Finding Antiderivatives
14b
*open ended, with substitution of logarithmic, **
inverse trigonometric* |
16 |
PDF |

Practice-Techniques for Finding Antiderivatives
15a
*MC, with substitution of exponential, **inverse
trigonometric* |
14 |
PDF |

Practice-Techniques for Finding Antiderivatives
15b
*open ended, with substitution of exponential, **
inverse trigonometric* |
14 |
PDF |

Practice-Techniques for Finding Antiderivatives
16a
*MC, with substitution of **trigonometric**, **inverse
trigonometric* |
14 |
PDF |

Practice-Techniques for Finding Antiderivatives
16b
*open ended, with substitution of **trigonometric**, **
inverse trigonometric* |
14 |
PDF |

Practice-Techniques for Finding
Antiderivatives 17a
*MC, definite integral with substitution of polynomial,
polynomial, rational* |
20 |
PDF |

Practice-Techniques for Finding
Antiderivatives 17b
*open ended, definite integral with substitution of polynomial,
polynomial, rational* |
20 |
PDF |

BC |

Practice-Techniques for Finding Antiderivatives
18a
*MC, integration by parts, basic* |
8 |
PDF |

Practice-Techniques for Finding Antiderivatives
18b
*open ended, integration by parts, basic* |
10 |
PDF |

Practice-Techniques for Finding Antiderivatives
19a
*MC, integration by parts, advanced* |
8 |
PDF |

Practice-Techniques for Finding Antiderivatives
19b
*open ended, integration by parts, advanced* |
10 |
PDF |

Practice-Techniques for Finding Antiderivatives
20a
*MC, integration by parts twice, basic* |
5 |
PDF |

Practice-Techniques for Finding Antiderivatives
20b
*open ended, integration by parts twice, basic* |
5 |
PDF |

Practice-Techniques for Finding Antiderivatives
21a
*MC, integration by parts twice, advanced* |
4 |
PDF |

Practice-Techniques for Finding Antiderivatives
21b
*open ended, integration by parts twice, advanced* |
7 |
PDF |