Muenzaniso wemubvunzo wekukurukurirana pamusoro peKukosha Kunotarisirwa kweKugoverwa Kwakajairika

Muenzaniso weDambudziko reKukurukura Kukosha Kunotarisirwa kweNormal Distribution Kugoverwa kwakajairika, kunozivikanwawo seGaussian distribution, ndeimwe yenzvimbo dzinonyanya kushandiswa dze continuous probability distributions mu statistics and probability. Kugoverwa uku kunowanzo shandiswa sepfungwa huru mumatanho akasiyana-siyana ekuverenga nekuda kwehunhu hwayo hwakanaka hwemasvomhu, hwakadai se symmetry uye hunhu hwayo mu parameterization ine mean (µ) uye standard deviation… Verenga zvakawanda

Mienzaniso yemibvunzo inokurukura nezveNormal Distribution Function

Mibvunzo yeMienzaniso neKukurukurirana kweNormal Distribution Function Kugoverwa kwakajairika, kunozivikanwawo seGaussian distribution, ndeimwe yemigove yakakosha muhuwandu hwezvinogona kuitika muhuwandu hwezviverengero nekuongorora data. Kugoverwa uku kunoratidzwa ne symmetrical bell curve yakatenderedza mean, nekupararira kwedata kuchiratidza kutsauka kwakajairwa kwezviyero zvakaipoteredza. … Verenga zvakawanda

Mienzaniso yemibvunzo inotaura nezvekugoverwa kwakajairika

Mibvunzo Yemuenzaniso Wekugovera Kwakajairika: Kugovera kwakajairika, kunozivikanwawo seGaussian distribution, ndiko kugoverwa kweprobability kunonyanya kushandiswa muhuwandu. Kugovera uku kune chimiro chakafanana nebhero, zvichiratidza kuti data rakarongwa rakatenderedza avhareji uye mukana wekunyanyisa (values ​​​​kure neavhareji) wakaderera. Muchinyorwa chino, tichakurukura mibvunzo yakasiyana-siyana yemuenzaniso… Verenga zvakawanda

Muenzaniso wemubvunzo wekukurukurirana pamusoro peKukosha Kunotarisirwa kweBinomial Distribution

Muenzaniso weDambudziko Kukurukura Kukosha Kunotarisirwa kweBinomial Distribution Kugoverwa kwebinomial kugoverwa kwakasiyana kunowanzo shandiswa muhuwandu hwezviverengero kutsanangura mukana wekubudirira kwakapihwa mumiedzo yakawanda yakaitwa yakazvimiririra. Kugoverwa uku kunobatsira zvikuru muminda yakasiyana-siyana, yakadai sehupfumi, biology, uye social sciences. Imwe pfungwa inokosha yekunzwisisa mukugoverwa kwebinomial… Verenga zvakawanda

Mienzaniso yemibvunzo inokurukura nezveBinomial Distribution Function

Mibvunzo Yemuenzaniso Kukurukura Basa reKugovera Binomial Kugovera binomial idistribution yekufungidzira yakasiyana inotsanangura huwandu hwekubudirira mukuyedza kunosanganisira miedzo yakazvimirira yakawanda ine mhedzisiro mbiri dzinogoneka: kubudirira nekukundikana. Muedzo wega wega unonzi muedzo, uye kugoverwa kwebinomial kunowanzo shandiswa mumamiriro ezvinhu apo huwandu hwekubudirira kubva mumiedzo yakazvimirira yakawanda… Verenga zvakawanda

Muenzaniso wemubvunzo wekukurukurirana pamusoro pekugoverwa kweBinomial

Matambudziko emuenzaniso wekugoverwa kweBinomial uye Kukurukurirana Kugoverwa kwebinomial ndeimwe yemigove inoshandiswa zvakanyanya ye discrete probability. Inobatsira zvikuru pakuenzanisa huwandu hwebudiriro mumiedzo yakafanana uye yakazvimirira, imwe neimwe ichiburitsa kubudirira kana kukundikana. Muchinyorwa chino, tichanyatsoongorora kugoverwa kwebinomial nekupa mienzaniso yakati wandei yematambudziko… Verenga zvakawanda

Muenzaniso wemubvunzo wekukurukurirana pamusoro pekugoverwa kweyunifomu

Muenzaniso weKugoverwa Kwakafanana Matambudziko Kukurukurirana Kugoverwa kwakafanana ndeimwe yemhando dziri nyore dzekugoverwa kwezvingangoitika muhuwandu. Yakakamurwa kuita mhando mbiri huru: kugoverwa kwakafanana kwakasiyana uye kugoverwa kwakafanana kunoramba kuripo. Muchinyorwa chino, tichakurukura marudzi ese ari maviri ekugoverwa kwakafanana, kupa mienzaniso yematambudziko, uye kukurukura mhinduro dzematambudziko aya. Kugoverwa kwakafanana… Verenga zvakawanda

Mienzaniso yemibvunzo pakukurukura nezveKuongorora Data uye Mikana

Mibvunzo Yemuenzaniso Yekuongorora Data uye Kuongororwa Kwemikana Kuongorora Data uye Kuongororwa Kwemikana inzvimbo mbiri dzinowanzo sangana nadzo muzvikamu zvakasiyana-siyana, kunyanya nhamba, masvomhu, economics, uye market research. Muchinyorwa chino, tichakurukura mibvunzo yakati wandei nehurukuro dzine chekuita nekuongorora data uye kuongorora mikana kuti tinzwisise pfungwa idzi dzakakosha. 1. Kuongorora… Verenga zvakawanda

Mienzaniso yemibvunzo inokurukura nezvekushandiswa kweIntegrals muFizikisi

Mienzaniso yeMatambudziko eKukurukura nezveKushandiswa kweZvinhu Zvidiki muFizikisi Kushandiswa kwezvinhu zvidiki mufizikisi ipfungwa yakakosha uye yakafara. Kushandiswa kwezvinhu zvidiki kunobvumira nyanzvi dzefizikisi nemainjiniya kuverenga zviitiko zvakasiyana-siyana zvakaoma zvechisikigo, zvingave zvine chekuita nekufamba, simba, simba, kana zvimwe zvinhu zvakasiyana-siyana. Chinyorwa chino chichaongorora mienzaniso yakati wandei yezvinetso nehurukuro dzazvo… Verenga zvakawanda

Mienzaniso yemibvunzo inokurukura kushandiswa kwezvinhu zvinobatanidzwa muminda yezvehupfumi nebhizinesi

Mienzaniso yeMibvunzo Inotsanangura Kushandiswa kweZvibvumirano muEconomics neBusiness Sumo Zvibvumirano ipfungwa huru mukuverenga uye zvine mashandisirwo akawanda muminda yakasiyana-siyana, kusanganisira zvehupfumi nebhizinesi. Muchirevo ichi, zvibvumirano zvinowanzo shandiswa kuongorora purofiti yese, mutengo, mari inowanikwa, uye kushandiswa uye mabasa ekugadzira. Kunzwisisa kushandiswa kwezvibvumirano muhupfumi nebhizinesi… Verenga zvakawanda