# explementary

The explementary arc of an arc $a$ of a circle is the arc forming together with $a$ the full circle.

Two angles are called explementary angles of each other, if their sum is the full angle $2\pi $, i.e. ${360}^{\circ}$. In the below picture, the $\alpha ={60}^{\circ}$ of an equilateral triangle^{} and its explementary angle $\beta ={300}^{\circ}$ (which is an of the triangle) are seen.

Title | explementary |
---|---|

Canonical name | Explementary |

Date of creation | 2013-03-22 17:34:35 |

Last modified on | 2013-03-22 17:34:35 |

Owner | pahio (2872) |

Last modified by | pahio (2872) |

Numerical id | 8 |

Author | pahio (2872) |

Entry type | Definition |

Classification | msc 51M04 |

Classification | msc 51F20 |

Related topic | ComplementaryAngles |

Defines | explementary angle |

Defines | explementary arc |

Defines | full angle |