First Year Matrix Calculator

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Isithombe sesithombe-skrini
Isithombe sesithombe-skrini
Isithombe sesithombe-skrini
Isithombe sesithombe-skrini
Isithombe sesithombe-skrini
Isithombe sesithombe-skrini

Mayelana nalolu hlelo lokusebenza

Lolu hlelo lokusebenza lwenzelwe ukusiza abafundi nabashisekeli abenza izifundo zabo zokuqala zesingeniso ku-Linear Algebra futhi lenzelwe ukusetshenziselwa izinjongo zokufunda KUPHELA.

Imibhalo eyethula abafundi ku-Linear Algebra isebenzisa izinombolo ezilula ezibonelweni zabo nasekuzilolongeni ngenjongo eyinhloko yokufundisa imiqondo kunokwenza izibalo eziyinkimbinkimbi. Kanjalo, lolu hlelo lokusebenza luhloselwe ukuhambisana nokusebenza ngokuzivocavoca okunjalo nokuqinisekisa ngokushesha imiphumela yabo.

Kuze kube manje, futhi ngokuyinhloko ngenxa yokulinganiselwa kwesikhala kudivayisi yeselula, lolu hlelo lokusebenza luvinjelwe ngalezi zindlela ezilandelayo:
1. Omatikuletsheni banqunyelwe ukuthi bangabi ngaphezu kwamakholomu angu-6 nemigqa engu-6.
2. Ukunemba kwezakhi ze-matrix kukhawulelwe ngokuya ngokuthi mangaki amadijithi abalulekile abonisiwe.
3. Okokufaka kwakho kwevelu yento ye-matrix kukhawulelwe kumadijithi angu-5 (okungabandakanyi iphuzu ledesimali noma uphawu olunegethivu).
4. Amanani abaliwe kufanele afinyezwe phezulu noma phansi ukuze kube nendawo eyanele yokubonisa zonke izici ze-matrix.

ukwakhiwa kanye nokusebenza kumatikuletsheni kukhawulelwe kumatrices anemigqa eyisi-6 namakholomu ayi-6.
Kubuyekezwe ngo-
Aga 8, 2024

Ukuphepha kwedatha

Ukuphepha kuqala ngokuqonda ukuthi onjiniyela baqoqa futhi babelane kanjani ngedatha yakho. Ubumfihlo bedatha nezinqubo zokuphepha zingahluka kuye ngokusebenzisa kwakho, isifunda, nobudala. Unjiniyela unikeze lolu lwazi futhi angalubuyekeza ngokuhamba kwesikhathi.
Ayikho idatha eyabiwe nezinkampani zangaphandle
Funda kabanzi mayelana nendlela onjiniyela abaveza ngayo ukwabelana
Ayikho idatha eqoqiwe
Funda kabanzi mayelana nokuthi onjiniyela bakuveza kanjani ukuqoqwa

Yini entsha

This release (version 1.0.0) includes
functionality for the following basic
matrix operations that one is likely
to encounter in an introductory course
on linear algebra:

* trace of a (square) matrix
* augmenting two matrices
* row echelon form of a martix
* reduced row echelon form of a martix
* determinant of a (square) matrix
* transpose of a matrix
* inverse of a square, non-singular matrix

Additionally:
* matrix arithmetic (+, -, ×)
* basic arithmetic (+, -, ×, ÷) on scalar values

Ukusekelwa kwe-app

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VISUAL HALCYON LLC
contact@visualhalcyon.com
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