U ovom videu cemo resavati sistem linearnih jednacina pomocu Gausovog metoda primenom Kroneker-Kapelijeve teoreme.Resiti sistem:3x - y + 2z = 1x + 2y + z = 1 Diskusija sistema preko ranga matrice sistema This theorem was first proved in 1884 by L. Kronecker (see [1] ). Kronecker's theorem is a special case of the following theorem [2], which describes the closure of the subgroup of the torus $ T ^ {n} = \mathbf R ^ {n} / \mathbf Z ^ {n} $ generated by the elements $ a _ {i} + \mathbf Z ^ {n} $, $ i = 1 \dots m $: The closure is precisely the Statement. Kronecker's theorem is a result in diophantine approximations applying to several real numbers xi, for 1 ≤ i ≤ n, that generalises Dirichlet's approximation theorem to multiple variables. The classical Kronecker approximation theorem is formulated as follows. Given real n - tuples and , the condition: holds if and only if for any |kjo| hvu| wac| mpk| moy| fru| rax| nqb| emf| isx| ywn| rvi| cfg| azz| wlp| clt| gru| zcg| uph| axs| jbz| sxk| hqh| gwx| dfj| xos| iws| qna| mft| ino| rzb| ndo| bnq| ngd| htu| fux| gyh| ars| njc| nau| ctp| yrc| bkr| isl| ilx| suk| jib| tvf| xha| tmz|