determinantlarnazariyasi

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$prezentatsiya powerpoint 1 amaliy matematika determinantlar nazariyasi 1-mavzu lineynaya algebra 1 reja lineynaya algebra 3 asosiy adabiyotlar ro’yxati lineynaya algebra 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 image2.png image3.png image4.svg image5.png image6.svg image7.png image8.svg image9.png image10.png image11.png image12.png image13.png image14.png image15.png image16.png image17.png image18.png image19.png image20.png image21.png image22.png image23.png image24.png image25.png image26.png image27.png image28.png image29.png image30.png image31.png image32.png (2x24 3y-1.0x%3)+41=0 ze lim 2 yle ~ xx=bd=ve %*77 sod x)= a*—b7= (a-b)la +b) {e25 oo ooo =nabear mt -88, ab * +b .msftofcthm_background1_fill { fill:#ffffff; } * determinant tushunchasi. * ikkinchi va uchinchi tartibli determinantlar. [3° determinantning xossalari. (4): laplas teoremasi. 1. xashimov a.r., sotvoldiyev a.i., xujaniyozova g.s., xolbozorov q.x. iqtisodchilar uchun matematika (1-modul). darslik. t.: “nihol-print” ok. 2022. 272 b. 2. tarapnuxosa o.b., [sex e.b., [epumes b.i. brrcuiad marematuka jt 9kohomhctob. yueouhk. m.: kuopyc. 2021. 630 …$

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$terminantlar nazariyasi — chiziqli tenglamalar sistemasini yechish masalasi bilan bog‘liq holda vujudga kelgan. xvi asrda 2x2 matritsalarning determinantlarini kardano topgan. 1693 yilda leybnits tomonidan yugqori o‘lchovli matritsalar uchun determinantning ta‘rifi berilgan. determinantlar nazariyasi vandermond, laplas, koshi va yakobi tomonidan yaratilgan. 1801 yilda k.gauss kvadratik shaklning diskriminantini “determinant? deb atagan, ammo _hozirgi ma’nodagi “aniglovchi’, ya’ni determinant atamasi 1815 yilda \okesn tomonidan kiritilgan. / ‘tarif. n-artibli — a a 1 ae an ‘es ay, yg ann qn ang ann kvadrat matritsaning n-tartibli determinanti deb, ay ag -«- ap a. a. a. 21 22 2. det(a) =|a]= i an ang ann songa aytiladi. 1-tartibli determinant a2 2-tartibli determinant a2 42 43 ayr ang 3-tartibli determinant 43, 433 ilzaaily 4, 42 = a) * ayn — ayn * ag) a, ap formula bilan aniqlanadi. -_ =3-2-5-1=6-5=1, 1 2 4 9 -3 7 q | 4-7—9-(—3) =-28+27 4, 42 43 ay, a2 yg) = ay …$

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$kin. m. bec 3-2.3-7 3-3| (2a 3-\5 6 8l=|5 6 8|=|3-5 6 8|=-36 142} ]1 4 2] |31 4 2 3. agar determinant ikkita bir xil satr yoki ustunga ega bo‘lsa, u holda uning qiymati nolga teng bo‘ladi. or oe own wo dh nm kf dy nwnrm @ n wnrm om aor & www wo of dy 4. agar determinantning ikki satr (ustun) elementlari mos ravishda proporsional bo‘lsa, u holda uning qiymati nolga teng bo‘ladi. m. 6 8 4 (\ 6 8/=72+192+192—72-192-192=0, 2-~/3 4 2 —3- ls 4 -3 -12 3 8 9 300 + 288 —135 + 300 — 288 +135=0 om 8 —15 5. agar determinantni biror satr yoki biror ustun elementlarining barchasi nolga teng bo‘lsa, u holda uning qiymati nolga teng bo‘ladi. m. + 1 aa 2 f(y 0 0 0 0 1 -3 oq =0, 2 6 7 -4 5 o 6. determinantda ikkita satr yoki …$

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6 2 =—(1-4-241-3-14+2-2-6-1-4-2-1-1-6—2-2-3)=-9 /docprops/thumbnail.jpeg

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prezentatsiya powerpoint 1 amaliy matematika determinantlar nazariyasi 1-mavzu lineynaya algebra 1 reja lineynaya algebra 3 asosiy adabiyotlar ro’yxati lineynaya algebra 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 image2.png image3.png image4.svg image5.png image6.svg image7.png image8.svg image9.png image10.png image11.png image12.png image13.png image14.png image15.png image16.png image17.png image18.png image19.png image20.png image21.png image22.png image23.png image24.png image25.png image26.png image27.png image28.png image29.png image30.png image31.png image32.png (2x24 3y-1.0x%3)+41=0 ze lim 2 yle ~ xx=bd=ve %*77 sod x)= a*—b7= (a-b)la +b) {e25 oo ooo =nabear mt -88, ab * +b .msftofcthm_background1_fill { fill:#ffffff; } * determinant tushunchasi. * ikkinchi va uchinch...

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