Okuqukethwe
Kulolu shicilelo, sizocubungula ukuthi i-vector ingaphindaphindwa kanjani ngenombolo (ukutolika kwejiyomethri kanye nefomula ye-algebraic). Siphinde siklelise izici zalesi senzo futhi sihlaziye izibonelo zemisebenzi.
Ukuchazwa kweJomethri yomsebenzi
Uma i-vector a phindaphinda ngenombolo m, bese uthola i-vector b, lapho:
- b || a
- |b| = |m| · |a|
- b ↑↑ a, uma m > 0,
b ↑ ↓ auma m <0
Ngakho-ke, umkhiqizo we-vector engeyona i-zero ngenombolo yi-vector:
- i-collinear kweyokuqala;
- i-co-directional (uma inombolo inkulu kunoziro) noma inohlangothi oluphambene (uma inombolo ingaphansi kukaziro);
- Ubude bulingana nobude be-vector yokufaka ephindwe nge-modulus yenombolo.
Ifomula yokuphindaphinda i-vector ngenombolo
Umkhiqizo wevekhtha engeyona uziro ngenombolo iyivekhtha izixhumanisi zayo ezilingana nezixhumanisi ezihambisanayo zevekhtha yasekuqaleni, iphindwe ngenombolo enikeziwe.
Ngemisebenzi eyisicaba | Ngemisebenzi ye-XNUMXD | Okwamavektha angu-n-dimensional | Свойства произведения вектора и числа Для любых произвольных векторов kanye ne-чисел:
Izinkinga zesampulaUmsebenzi 1 Найдем произведение вектора Isixazululo: 4 · a = Umsebenzi 2 Умножим вектор Isixazululo: -6 · b = |