masvomhu

Mapatani Ekuteverana uye Akatevedzana: Kuburitsa Runako rweMasvomhu Munyika yemasvomhu, kutevedzana uye kutevedzana kunoita basa rakakosha, kazhinji kuchishanda sehwaro hwepfungwa dzakawanda dzepamusoro uye mashandisirwo anoshanda. Kunzwisisa mapatani aya kunogona kuburitsa kuomarara kuri shure kwezviitiko zvakasiyana-siyana, kubva pakufambira mberi kuri nyore kwemasvomhu kusvika kumatanho akaomarara eFibonacci. Chinyorwa chino chinoongorora… Verenga zvakawanda

Fomura Inokurumidza Yekuona Pakati Pakati pakati pehuwandu hwe ...

Mavectors muFizikisi: Hwaro hweKuongororwa kweZvidimbu zvakawanda Fizikisi, sainzi yechisikigo yakanangana nekunzwisisa mitemo mikuru inodzora zvakasikwa, ichivimba zvakanyanya nepfungwa dzemasvomhu kutsanangura zviitiko zvepanyama. Pakati pezvishandiso izvi zvakakosha zvemasvomhu, mavectors anoonekwa seakakosha pakutaura huwandu hwezvidimbu zvakawanda, zvakaita sesimba, kumhanya, uye kutama. Chinyorwa chino chinokurukura … Verenga zvakawanda

Dzidziso yeNhamba Dzose Dzidziso yenhamba dzose, chikamu chinonakidza chemasvomhu, inomiririra chinhu chikuru munharaunda yakakura yedzidziso yenhamba. Nhamba dzose, dzinonziwo nhamba dzisiri negative, dzinosanganisira nhamba dzisingaperi dzinotangira pazero uye dzichienderera mberi dzisingaperi se0, 1, 2, 3, zvichingodaro. Kukosha kwadzo … Verenga zvakawanda

Kushandisa Fomura yaHeron: Kuvhura Chakavanzika cheKuverenga Nzvimbo yeTriangle Triangles mamwe emaumbirwo ari nyore asi akakosha mu geometry, uye hunhu hwavo hwave huchifadza masvomhu kwezviuru zvemakore. Chimwe chinhu chinoshamisa kuverenga nzvimbo yavo. Kunyange hazvo vazhinji vachiziva fomura yekutanga (1/2 base height), nzira yakanaka uye isinganyanyozivikanwa inosanganisira … Verenga zvakawanda

Nzira yeKutsiva muEquations: Gwaro Rakazara Nzira yekushandura inzira yakakosha yekugadzirisa masisitimu eequations, ingave ari emutsara kana kuti asiri emutsara. Kubatsira kwayo kwakadzika midzi muchimiro chealgebra necalculus, zvichiita kuti ive chishandiso chakakosha kuvadzidzi, mainjiniya, uye masayendisiti zvakafanana. Chinyorwa chino chichakutungamira kuburikidza ne… Verenga zvakawanda

Zvimisikidzo Zvisingaperi uye Zvisingaperi: Kunzwisisa Nheyo dzeIntegral Calculus Integral calculus chikamu chakadzama uye chakapfuma chekuongorora kwemasvomhu chinoshandisa pfungwa dzakagadzirwa ne differential calculus. Nekunzwisisa integrals, munhu anogona kuwana zvakawanda nezvemakanika anotsigira zviitiko zvakawanda mufizikisi, mainjiniya, economics, nezvimwe. Muchinyorwa chino, isu… Verenga zvakawanda

Magirafu eMabasa eTrigonometric Mabasa eTrigonometric, anobva muhukama huripo pakati pemakona nemativi etriangles, akakosha mumasvomhu, sainzi, uye engineering. Mabasa aya—sine (sin), cosine (cos), tangent (tan), cosecant (csc), secant (sec), uye cotangent (cot)—anogara kwenguva refu, zvichireva kuti anodzokorora kukosha kwawo nguva nenguva. Kunzwisisa magirafu avo kwakakosha pamashandisirwo akawanda, … Verenga zvakawanda

Maequations Akasiyana-siyana Maequations Akasiyana-siyana (ODEs) anomiririra bazi guru rekuongorora masvomhu rinobata nemabasa uye mwero wekuchinja kwawo. Maequations aya anotsanangura hukama huripo pakati pebasa nezvinobuda mariri, izvo zvakakosha pakuratidza zviitiko zvakasiyana-siyana musainzi, mainjiniya, ehupfumi, nedzimwe nzvimbo dzakasiyana-siyana. Chinyorwa chino chinoongorora zvinhu zvakakosha … Verenga zvakawanda

Kuverenga Denderedzwa Kunzwisisa hunhu hwemaumbirwo ejometri chinhu chakakosha mumasvomhu. Pakati pemaumbirwo aya, denderedzwa rine chinonakidza chakasiyana nekuda kwekureruka kwaro uye zvarinoreva zvikuru munzvimbo dzakasiyana dzemasvomhu nesainzi. Chimwe chezvinhu zvakakosha zvedenderedzwa denderedzwa denderedzwa rayo. Muchinyorwa chino, … Verenga zvakawanda