masvomhu

Masimba muAlgebra: Kurerutsa Matauriro uye Kugadzirisa Maequations Algebra ibazi remasvomhu rinoshandisa zviratidzo nemabhii kumiririra nhamba nehuwandu mumaforamu nemaequations. Pakati pezvikamu zvayo zvakawanda, masimba, anozivikanwawo semaexponents, anoita basa rakakosha mukurerutsa matauriro nekugadzirisa maequations. Kunzwisisa masimba kwakakosha kuvadzidzi nenyanzvi... Verenga zvakawanda

Nzira yeGauss Emination: Nzira Yekutanga muLinear Algebra Nzira yeGauss Emination ibwe guru munyaya yelinear algebra, yakatumidzwa zita renyanzvi yemasvomhu ine mukurumbira Carl Friedrich Gauss. Iyi nzira inokosha inopa nzira yakarongeka yekugadzirisa masisitimu e-linear equation, ichiratidza kushanda kwayo uye kushanduka-shanduka muzvikamu zvakasiyana-siyana zvesainzi neinjiniya. … Verenga zvakawanda

Miganhu yeMabasa eAlgebraic: Kuongorora Kwakakwana Kuongorora kwemasvomhu kunowanzo batana nezvikamu zvakasiyana zvesainzi neinjiniya. Imwe yepfungwa huru mukuongorora kwemasvomhu ipfungwa yemiganhu. Kunyanya, kunzwisisa maitiro emiganhu emabasa ealgebraic kwakakosha. Chinyorwa chino chinonyura zvakadzama munyika yakaoma yemabasa ealgebraic, ichiongorora ... Verenga zvakawanda

Ehe! Heino chinyorwa chine musoro unoti "Kushandisa Sine neCosine" chine mazwi angangoita chiuru. — Kushandisa Sine neCosine Masvomhu mutauro unojekesa misimboti inotonga nyika yakatipoteredza. Pakati pezvikamu zvayo zvakawanda, trigonometry inoonekwa nekunaka kwayo uye kushanda kwayo, kunyanya kuburikidza nemabasa esine necosine. Aya mabasa ekutanga etrigonometric … Verenga zvakawanda

— Mashandisirwo eGeometry muhupenyu Geometry, bazi remasvomhu rine chekuita nehunhu uye hukama hwemapoinzi, mitsetse, pamusoro, uye zvinhu zvakasimba, rinopinda muchikamu chese chehupenyu hwezuva nezuva. Kubva pamaitiro akajairwa kusvika kumapurojekiti makuru ekuvandudzwa kwevanhu, misimboti yegeometri inokosha. Chinyorwa chino chinotarisa mashandisirwo akapararira egeometry mu… Verenga zvakawanda

Nzira Iri Nyore Yekuverenga Nzvimbo yeTrapezoid Geometry inoita basa rakakosha muhupenyu hwedu hwedzidzo uye mumashandisirwo chaiwo. Maumbirwo akadai sema rectangles, triangles, uye madenderedzwa ari nyore kunzwisisa uye kuverenga. Zvisinei, trapezoids pakutanga ingangoita seyakaoma zvishoma. Nerombo rakanaka, kuverenga nzvimbo yetrapezoid kuri nyore kupfuura zvaungatarisira. Mu... Verenga zvakawanda

Kunzwisisa Pfungwa yeMabasa eBijective Munzvimbo yakakura yemasvomhu, mabasa anoita basa rakakosha, achipa bhiriji rinobatanidza maumbirwo akasiyana-siyana emasvomhu nepfungwa. Pakati pemabasa aya, mabasa asina chinangwa anoonekwa nekuda kwehunhu hwawo hwakasiyana uye hunoshandiswa zvakasiyana-siyana. Kunzwisisa mabasa ebijective kwakakosha pakutsvaga nzvimbo dzepamusoro dzemasvomhu dzakadai sealgebra, calculus, … Verenga zvakawanda

Nhamba Dzine Mufungo Uye Dzisina Mufungo: Kufumura Zvakavanzika Zvechokwadi Chemasvomhu Masvomhu agara ari mbiru huru mukufambira mberi kwebudiriro yevanhu, kubva kumasisitimu ekare ekutengeserana kusvika kumatekinoroji emazuva ano emakombiyuta. Mumunda uyu mukuru mune pfungwa inonakidza zvikuru yenhamba. Pakati pezvikamu zvakasiyana-siyana zviripo, nhamba dzinonzwisisika uye dzisina mufungo dzinoonekwa se… Verenga zvakawanda

Kugadzirisa nhamba muAlgebra Kugadzirisa nhamba muAlgebra chinhu chakakosha mumasvomhu nealgebra. Pachinyanya kukosha, zvinosanganisira kupatsanura nhamba yakagadzirwa kuita chinhu chinobva muzvinhu zvayo zvikuru. Kunzwisisa kugadzirisa nhamba muAlgebra kunogona kutungamira mukunzwisisa kwakadzama kwemaumbirwo enhamba uye kunogona kubatsira mukugadzirisa matambudziko akasiyana-siyana ealgebra. Mu... Verenga zvakawanda

Kuverenga Misiyano Yesikweya: Ruzivo Rwemasvomhu Masvomhu anowanzoonekwa semutauro wepasi rose, unopinda muzvikamu zvakasiyana-siyana zvehupenyu hwedu hwezuva nezuva kubva pakugadzirisa bhajeti kusvika kumatambudziko epamusoro efizikisi yequantum. Pakati pepfungwa dzayo dzakawanda dzinonakidza, imwe inoonekwa mukureruka kwayo uye kushanda kwayo kuverenga misiyano yesikweya. Ungave uri… Verenga zvakawanda