Nzira yekutsiva muequations

Nzira Yokutsiva muEquations Nhanganyaya Masvomhu isainzi inokosha uye inotsoropodza mune zvakasiyana-siyana zvehupenyu, kubva kusainzi yechisikigo kusvika kusainzi yemagariro evanhu. Bazi rimwe rinokosha remasvomhu ialgebra, kwatinowanzo sangana nemhando dzakasiyana dzeequations. Kugadzirisa equations, kune nzira dzakasiyana siyana uye matekiniki anogona kushandiswa. Imwe yacho… Verenga zvakawanda

Zvisungo zvisingaperi uye zvisingaperi

MaIntegrals Asingagumi uye Asina Muganho MaIntegrals ipfungwa huru mukuverenga, inoshandiswa kuverenga nzvimbo iri pasi pemugero, huwandu hwese, uye mamwe mashandisirwo akawanda muminda yakaita sefizikisi, economics, biology, uye engineering. Kubatanidza kunowanzoonekwa sekushanda kwekuchinjana. Mupfungwa iyi, kana tikaziva derivative yebasa, tinogona kuwana derivative yebasa. Verenga zvakawanda

Magirafu ebasa reTrigonometric

Magirafu Ebasa reTrigonometric: Kuona uye Mashandisirwo Trigonometry ibazi remasvomhu rinobata nemakona nehurefu hwematriangles. Chimwe chinhu chakakosha chetrigonometry magirafu emabasa etrigonometric. Magirafu aya haangobatsiri kunzwisisa pfungwa chete asiwo anobatsira mumashandisirwo chaiwo, anosanganisira fizikisi, mainjiniya, uye tekinoroji yeruzivo. Chinyorwa chino chichakurukura magirafu emabasa etrigonometric, … Verenga zvakawanda

Mienzaniso yakajairika yekusiyanisa

Maequations Akajairwa Ekusawirirana Nhanganyaya Maequations akajairwa ekusawirirana (ODEs) ibazi remasvomhu rinoongorora hukama huripo pakati pemabasa nezvinobuda maari. Zviri pachena kuti pfungwa iyi inokosha kusainzi neinjiniya, sezvo zviitiko zvakawanda zvechisikigo nezvakaitwa nevanhu zvinogona kuenzaniswa uchishandisa maODE. Tisati tanyatsoongorora zvakadzama, ngatitangei netsanangudzo dzinokosha. MaODE… Verenga zvakawanda

Kuverenga denderedzwa redenderedzwa

Kuverenga Kutenderera kweDenderedzwa: Tsananguro Yakakwana uye Mienzaniso Inoshanda Nhanganyaya Madenderedzwa ndeimwe yemaumbirwo akajairika atinosangana nawo muhupenyu hwezuva nezuva. Kubva pamavhiri emotokari kusvika kumapureti ezvekudya, zvinhu zvakawanda zvakatenderera. Chimwe chinhu chakakosha chedenderedzwa chatinowanzo kuverenga idenderedzwa raro. Asi tingaverenga sei denderedzwa nemazvo? … Verenga zvakawanda

Mafomu esimba mu algebra

MaExponents muAlgebra MaExponents ipfungwa huru mualgebra uye chinhu chakakosha chinowanzoonekwa mumapazi akasiyana-siyana emasvomhu. Usati wanzwisisa pfungwa dzakaoma, dzakadai se logarithms, geometric series, kana mabasa e exponential ne logarithmic, kunzwisisa kwakasimba kwemaexponents kwakakosha. Chinyorwa chino chichakurukura… Verenga zvakawanda

Nzira yekubvisa Gaussian

Nzira yekubvisa Gaussian: Nhanganyaya Yakadzama Kubvisa Gaussian ndeimwe yenzira dzakakosha uye dzinoshandiswa zvakanyanya mu linear algebra yekugadzirisa masisitimu e linear equation. Yakatumidzwa zita renyanzvi huru yemasvomhu Carl Friedrich Gauss, uyo akapa mipiro yakakosha kumapazi mazhinji emasvomhu. Muchinyorwa chino, tichaongorora pfungwa huru, … Verenga zvakawanda

Muganho wemabasa e algebraic

Miganhu yeMabasa eAlgebraic: Nhanganyaya, Pfungwa Dzekutanga, uye Mashandisirwo Miganhu ipfungwa huru mukuverenga inotibvumira kuongorora maitiro ebasa sezvo nharo yaro ichisvika pane imwe kukosha. Kunyange zvazvo pfungwa iyi inganzwika seisinganzwisisike, miganhu ine mashandisirwo akapararira muhupenyu hwezuva nezuva uye munzvimbo dzakasiyana dzesainzi, kusanganisira masvomhu, fizikisi, economics, uye engineering. 1. Nhanganyaya Basa… Verenga zvakawanda

Kushandisa sine necosine

Kushandiswa kweMasvomhu eSine neCosine, kunyanya trigonometry, kunowanzoonekwa sekusanzwisisika uye kunongoitirwa masayendisiti nemainjiniya chete. Zvisinei, pfungwa dzetrigonometric dzakadai sesine necosine dzinoita basa rakakosha muhupenyu hwezuva nezuva. Chinyorwa chino chichakurukura pfungwa huru dzesine necosine, pamwe nekushandiswa kwadzo muzvikamu zvakasiyana-siyana zvakaita seinjiniya, fizikisi, mapurani, nezvimwewo.

Mashandisirwo e geometry muhupenyu

Mashandisirwo eGeometry muhupenyu Geometry ibazi remasvomhu rinoongorora chimiro, saizi, uye hunhu hwenzvimbo. Kubva kare, geometry yakaita basa rakakosha muhupenyu hwevanhu. Marudzi akadai seEgypt yekare, Greece, neIndia aishandisa geometry pazvinangwa zvakasiyana-siyana, kusanganisira kuyera nyika, kuvaka piramidhi, uye kufamba. Nhasi, pfungwa dzegeometry dzichiri kushanda zvakanyanya uye dzinoshandiswa… Verenga zvakawanda