Pfungwa yeZvinobva paBasa

Pfungwa yeKubva kweBasa. Kubva kwebasa ipfungwa huru mukuverenga kunoita basa rakakosha mumapazi akasiyana-siyana esainzi, anosanganisira fizikisi, economics, engineering, nezvimwe. Kubva kwebasa kunopa ruzivo nezvekuti basa rinoshanduka sei uye kuti kukosha kwaro kwakabatana sei nekuchinja kwaro kwakazvimirira. Nhanganyaya kupfungwa yeKubva kweBasa. Chaizvoizvo, derivative inoyera mwero we… Verenga zvakawanda

Basa Rinobva Pabasa

Basa Rinobva: Pfungwa, Mashandisirwo, uye Kuverenga Basa rinobva mukushandiswa kwemazwi (function derivative) ipfungwa huru mukuverenga uye rine mashandisirwo akawanda muzvikamu zvakasiyana-siyana zvesainzi, zvakaita sefizikisi, economics, biology, uye engineering. Nekunzwisisa derivative, tinogona kuongorora kuti basa rinochinja sei sekukosha kwekuchinja kwaro kwakazvimiririra. Muchinyorwa chino, tichakurukura nezvekutanga kwebasa rinobva mukushandiswa kwemazwi (function derivative), zvimwe… Verenga zvakawanda

Kushandiswa kweMuganho weBasa

Mashandisirwo eMiganhu Yebasa: Muganho ipfungwa huru mukuverenga inotsanangura maitiro ebasa sezvo kupinda kwaro kunosvika pamutengo wakati. Mumasvomhu, muganho webasa une basa rakakosha mukunzwisisa kukura, kuenderera mberi, uye shanduko yebasa. Pfungwa yemuganho ndiyo hwaro hwezvinhu zvinobva muzvikamu uye zvinobatanidzwa, mbiru mbiri dzakakosha dzekuverenga. Kupfuura basa rayo redzidziso, miganho inewo… Verenga zvakawanda

Miganhu yeMabasa eTrigonometric

Miganhu yeMabasa eTrigonometric Miganhu ipfungwa huru mukuverenga inowanikwa mumapazi akasiyana-siyana emasvomhu nesainzi. Miganhu chishandiso chinobatsira zvikuru mukuongorora mabasa nekuchinja, kusanganisira kunzwisisa maitiro emabasa etrigonometric sezvaanoswedera pane imwe nzvimbo. Muchinyorwa chino, tichaongorora pfungwa yemiganhu mumamiriro ezvinhu emabasa etrigonometric, kusanganisira nzira dzekuaverenga… Verenga zvakawanda

Muganho weMabasa eAlgebraic

Miganhu yeMabasa eAlgebraic: Tsananguro uye Mashandisirwo Nhanganyaya Masvomhu inzvimbo yekudzidza ine mapazi akawanda nema subfields, rimwe rawo riri calculus. Mucalculus, pfungwa yemiganhu yakakosha uye inoshanda sehwaro hwekunzwisisa kwakawanda kwezvinotorwa uye zvinobatanidzwa. Muchinyorwa chino, tichaongorora miganhu yemabasa ealgebraic zvakadzama. Tichatanga… Verenga zvakawanda

Hunhu hweMiganhu Yebasa

Hunhu hweMiganhu Yebasa Mumasvomhu, miganhu ipfungwa huru inoshandiswa kakawanda mukuongorora nekuverenga. Miganhu inotibatsira kunzwisisa maitiro ebasa sezvarinosvika pakukosha kwakati. Kunzwisisa uku hakungobatsiri muzvidzidzo zvedzidziso chete asiwo kune mashandisirwo akawanda musainzi neinjiniya. Muchinyorwa chino, ticha… Verenga zvakawanda

Tsanangudzo yeMuganho weBasa

Kutsanangura Muganho weBasa Paunenge uchidzidza kuverenga, imwe yepfungwa dzakakosha uye dzakakosha ndiyo muganho webasa. Miganho inoshanda sehwaro hwemamwe misoro yakawanda mumasvomhu epamusoro, kusanganisira zvinobva kune mamwe uye zvinosanganisa. Kunzwisisa tsananguro yemuganho webasa uye maitiro ekuriverenga ndicho chinhu chakakosha pakuziva kuverenga. Muchinyorwa chino, tichaongorora tsananguro yemuganho webasa, … Verenga zvakawanda

Chikamu cheConic cheParabolic

Zvikamu zveConic zveParabolic: Hunhu, Mashandisirwo, uye Kukosha Muhupenyu Hwezuva Nezuva Nhanganyaya Zvikamu zveConic inyaya inonakidza mumasvomhu, kunyanya mu geometry. Kune mhando huru ina dzezvikamu zveconic: madenderedzwa, ma ellipses, ma parabolas, uye ma hyperbolas. Muchinyorwa chino, tichanyatsoongorora imwe yemhando dziri nyore dzezvikamu zveconic, asi… Verenga zvakawanda

Chikamu cheHyperbolic Conic

Zvikamu zveHyperbolic Conic Sumo Mumasvomhu, kunyanya mu analytical geometry, zvikamu zveconic inyaya inonakidza uye yakafara. Kune mhando huru ina dzezvikamu zveconic: madenderedzwa, maellipses, maparabola, uye mahyperbola. Muchinyorwa chino, tichanyanya kutarisa pane imwe yemhando idzi dzezvikamu zveconic: hyperbola. Hyperbola ine chimiro uye hunhu… Verenga zvakawanda