Ho eketsa le ho tlosa pakeng tsa matrices

Ho Eketsa le ho Tlosa Pakeng tsa Matrices Selelekela Matrix ke pokello ea linomoro tse hlophisitsoeng ka mela le likholomo. Matrices e sebelisoa mafapheng a fapaneng, ho kenyeletsoa lipalo, fisiks, moruo le saense ea khomphutha. E 'ngoe ea mesebetsi ea motheo e ka etsoang ka matrices ke ho eketsa le ho ntša. Tsena ke mesebetsi ea motheo e atisang ho sebelisoa ho rarolla mathata a rarahaneng masimong a fapaneng… Bala haholoanyane

Ho tšoana ha Matrice a Mabeli

Ho Tšoana ha Matrix: Khopolo-taba le Litšebeliso ho Lipalo le Saense ea Khomphutha Matric ke khopolo-taba ea motheo ho lipalo le saense ea khomphutha, hangata e sebelisetsoa ho emela data, ho etsa liphetoho tse otlolohileng, le ho etsa mesebetsi e meng e fapaneng. Moelelong ona, ho bohlokoa ho utloisisa khopolo-taba ea ho tšoana ha matrix, e nang le lits'ebetso masimong a fapaneng a kang ts'ebetso ea litšoantšo, tlhahlobo ea data, ... Bala haholoanyane

Mefuta ea Matrice

Mefuta ea Matrices Matrix ke tokisetso ea linomoro kapa likarolo ka mela le likholomo tse hlophisitsoeng ka sebopeho se sekhutlonnetsepa kapa sekwere. Matrices ke mohopolo oa motheo lipalong tse sebelisoang mafapheng a fapaneng joalo ka fisiks, lipalo-palo, saense ea khomphutha le boenjiniere. Sehloohong sena, re tla hlahloba mefuta e fapaneng ea matrices e sebelisoang hangata ho… Bala haholoanyane

Khopolo ea Matrix

Khopolo ea Matrix: Ho tloha Metheong ho ea ho Litšebeliso Selelekela: Matric ke khopolo ea motheo lipalong tse nang le lits'ebetso tse pharaletseng mafapheng a fapaneng joalo ka fisiks, moruo, boenjiniere, saense ea khomphutha, le tse ling. Sebopeho sena sa lipalo se na le letoto la linomoro kapa likarolo tse khutlonnetsepa tse hlophisitsoeng ka mela le likholomo. Sehloohong sena, re tla tšohla likhopolo tsa motheo tsa matric… Bala haholoanyane

Boitsebiso ba Polynomial

Boitsebiso ba Polynomial: Ho Hlahloba Matlotlo le Litšebeliso tsa Bona Selelekela Boitsebiso ba polynomial ke mohopolo oa motheo ho algebra o nang le lits'ebetso tse ngata tsa bohlokoa lipalo le mahlale a mang. Ho ithuta boitsebiso ba polynomial ho re thusa ho utloisisa litšobotsi tsa motheo tsa polynomial le kamoo li sebelisanang kateng. Sengoloa sena se hlalosa ka botlalo hore na boitsebiso ba polynomial ke eng, litšobotsi tsa bona, mehlala e meng ea bohlokoa, le lits'ebetso tsa bona… Bala haholoanyane

Mabaka le Li-Zero tsa Li-polynomial

Mabaka le Li-Zero tsa Li-Polynomial: Li-Polynomial ke mohopolo oa bohlokoa lipalo, hangata o fumanoang mafapheng a fapaneng a saense le theknoloji. Ka sebopeho sa oona se akaretsang, polynomial ke polelo ea algebraic e nang le mantsoe a entsoeng ka li-variable, li-coefficients, le li-exponents tsa li-variable tse phahamisitsoeng ho linomoro tse seng tsa negative. Sehloohong sena, re tla tšohla tse peli… Bala haholoanyane

Ho eketsa, ho tlosa le ho atisa ha li-polynomial

Ho Eketsa, ho Tlosa, le ho Atisa ha Li-polynomial Li-polynomial ke mohopolo oa motheo ho algebra 'me li sebelisoa ho rarolla mathata a mangata a lipalo. Polynomial ke polelo e nang le li-variable le li-coefficient, tse kopantsoeng ho sebelisoa ts'ebetso ea ho eketsa, ho tlosa le ho atisa. Sehloohong sena, re tla buisana ka ho eketsa, ho tlosa le ho atisa li-polynomial ka botebo, hammoho le ho fana ka mehlala e tiileng… Bala haholoanyane

Mesebetsi ea Li-polynomial le Li-polynomial

Mesebetsi ea Polynomial le Polynomial Li-polynomial ke mohopolo oa motheo oa algebra o nang le lits'ebetso tse pharaletseng mafapheng a fapaneng a saense, joalo ka lipalo, fisiks, moruo le boenjiniere. Sehloohong sena, re tla hlalosa ka botebo hore na li-polynomial ke eng, mefuta e fapaneng ea li-polynomial, hore na li sebetsa joang, le ts'ebeliso ea mesebetsi ea polynomial bophelong ba letsatsi le letsatsi. Ho utloisisa Li-polynomial: Ka mantsoe a bonolo, li-polynomial… Bala haholoanyane

Kopanya Modulus le Khang ea Linomoro tse Rarahaneng le Matlotlo a Tsona

Conjugate, Modulus, le Khang ea Linomoro tse Rarahaneng le Thepa ea Tsona Selelekela Linomoro tse Rarahaneng ke khopolo ea lipalo e hlahisitsoeng ho atolosa kutloisiso ea linomoro. Lefatšeng la 'nete, ho na le li-equation tse ngata, tse kang \(x^2 + 1 = 0\), tse se nang tharollo. Leha ho le joalo, ka linomoro tse rarahaneng, re ka fumana litharollo tsa li-equation tse joalo. Linomoro tse rarahaneng li thusa haholo maemong a fapaneng... Bala haholoanyane

Ts'ebetso ho Linomoro tse Rarahaneng.

Ts'ebetso ho Linomoro tse Rarahaneng Linomoro tse rarahaneng ke mohopolo oa lipalo o kopanyang linomoro tsa 'nete le tse inahaneloang. Ke tsa bohlokoa makaleng a mangata a saense, ho kenyeletsoa fisiks, boenjiniere le lipalo ka botsona. Sehloohong sena, re tla hlahloba ts'ebetso e fapaneng e ka etsoang ho linomoro tse rarahaneng, ho kenyeletsoa ho eketsa, ho ntša, ho atisa, ho arola, le tse ling. Kutloisiso… Bala haholoanyane