This quote was added by
user91542

If it is given that V is a subset of a vector space W, then showing that V is a subspace means we must only verify vector space properties three and four for V. That is to say, V must contain the zero vector, and a negative vector for each vector in V. All other vector space properties are implied by the fact that V is a subset of W.
3.1 out of 5
based on 23 ratings.

Name | WPM | Accuracy |
---|---|---|

hippogriffo | 140.50 | 97.4% |

hunterz1200 | 124.44 | 95.2% |

user939249 | 119.67 | 95.5% |

venerated | 117.05 | 99.4% |

user94313 | 113.40 | 99.7% |

venerated | 113.23 | 96.5% |

destiny-00 | 109.07 | 95.7% |

ghostpoop | 109.03 | 94.6% |

Name | WPM | Accuracy |
---|---|---|

user98730 | 24.89 | 94.9% |

melaniethissle | 51.06 | 92.5% |

keybutt525 | 56.61 | 94.1% |

user958644 | 33.64 | 94.9% |

degasu | 30.50 | 86.8% |

9hin | 49.33 | 84.8% |

user90816 | 73.69 | 93.1% |

user238119 | 62.30 | 92.0% |