The integration by parts method is used to integrate products and uses the following formula: \displaystyle \int u \frac{dv}{dx}dx = uv - \int v\frac{du}{dx}
dx

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## This question appears in the following syllabi:

Syllabus | Module | Section | Topic | Exam Year |
---|---|---|---|---|

AP Calculus BC (USA) | 4 | Integration | Parts | - |

AQA A-Level (UK - Pre-2017) | C3 | Integration | Parts | - |

AQA A2 Maths 2017 | Pure Maths | Integration | Integration by Parts | - |

AQA AS/A2 Maths 2017 | Pure Maths | Integration | Integration by Parts | - |

CBSE XII (India) | Calculus | Integrals | Integration by parts | - |

CCEA A-Level (NI) | C4 | Integration | Parts | - |

CIE A-Level (UK) | P3 | Integration | Parts | - |

Edexcel A-Level (UK - Pre-2017) | C4 | Integration | Parts | - |

Edexcel A2 Maths 2017 | Pure Maths | Integration | Integration by Parts | - |

Edexcel AS/A2 Maths 2017 | Pure Maths | Integration | Integration by Parts | - |

I.B. Higher Level | 6 | Integration | Parts | - |

Methods (UK) | M9 | Integration | Parts | - |

OCR A-Level (UK - Pre-2017) | C4 | Integration | Parts | - |

OCR A2 Maths 2017 | Pure Maths | Integration Techniques | Integration by Parts | - |

OCR MEI A2 Maths 2017 | Pure Maths | Integration Techniques | Integration by Parts | - |

OCR-MEI A-Level (UK - Pre-2017) | C3 | Integration | Parts | - |

Pre-U A-Level (UK) | 5 | Integration | Parts | - |

Scottish Advanced Highers | M2 | Integration | Parts | - |

Scottish (Highers + Advanced) | AM2 | Integration | Parts | - |

Universal (all site questions) | I | Integration | Parts | - |

WJEC A-Level (Wales) | C4 | Integration | Parts | - |