Voor het Wiskunde A eindexamen legt onze Digistudiesdocent uit welke formule er bij de normale verdeling hoort, waarna ze uitlegt hoe je de onbekende factor uitrekent. Ook zullen kort nog even de eigenschappen van de normale verdeling aan bod komen. Je kunt deze uitleg goed gebruiken bij je voorbereiding op het eindexamen en/of andere toetsen.
2. Normale verdeling, onbekende berekenen
Gegeven door:
Dorinde den Boer
Beschrijving Begrippen
D1: Presentaties van data interpreteren en beoordelen
D2: Data verwerken
D3: Data en verdelingen
D4. Statistische uitspraken doen
'/%3e%3cpath%20d='M16.2258%2015.9851L12.3134%2012.1594V11.8794L16.2258%208.05273L16.3213%208.14609L20.9976%2010.76C22.3342%2011.5069%2022.3342%2012.7196%2020.9976%2013.4655L16.2258%2015.986V15.9851Z'%20fill='url(%23paint1_linear)'/%3e%3cpath%20d='M16.321%2015.8917L12.3121%2011.9727L0.381836%2023.6374C0.8592%2024.1041%201.52752%2024.1041%202.38677%2023.7307L16.321%2015.8917Z'%20fill='url(%23paint2_linear)'/%3e%3cpath%20d='M16.321%208.05255L2.38677%200.306882C1.52752%20-0.159893%200.8592%20-0.0665385%200.381836%200.400237L12.3121%2011.9725L16.321%208.05255Z'%20fill='url(%23paint3_linear)'/%3e%3cdefs%3e%3clinearGradient%20id='paint0_linear'%20x1='7.57099'%20y1='1.43575'%20x2='-2.37442'%20y2='11.6068'%20gradientUnits='userSpaceOnUse'%3e%3cstop%20stop-color='%2300A0FF'/%3e%3cstop%20offset='0.007'%20stop-color='%2300A1FF'/%3e%3cstop%20offset='0.26'%20stop-color='%2300BEFF'/%3e%3cstop%20offset='0.512'%20stop-color='%2300D2FF'/%3e%3cstop%20offset='0.76'%20stop-color='%2300DFFF'/%3e%3cstop%20offset='1'%20stop-color='%2300E3FF'/%3e%3c/linearGradient%3e%3clinearGradient%20id='paint1_linear'%20x1='22.7485'%20y1='11.9736'%20x2='-0.345374'%20y2='11.9736'%20gradientUnits='userSpaceOnUse'%3e%3cstop%20stop-color='%23FFE000'/%3e%3cstop%20offset='0.409'%20stop-color='%23FFBD00'/%3e%3cstop%20offset='0.775'%20stop-color='%23FFA500'/%3e%3cstop%20offset='1'%20stop-color='%23FF9C00'/%3e%3c/linearGradient%3e%3clinearGradient%20id='paint2_linear'%20x1='14.1509'%20y1='15.6807'%20x2='-2.78875'%20y2='33.0047'%20gradientUnits='userSpaceOnUse'%3e%3cstop%20stop-color='%23FF3A44'/%3e%3cstop%20offset='1'%20stop-color='%23C31162'/%3e%3c/linearGradient%3e%3clinearGradient%20id='paint3_linear'%20x1='-2.57973'%20y1='-1.39871'%20x2='4.95959'%20y2='6.31164'%20gradientUnits='userSpaceOnUse'%3e%3cstop%20stop-color='%2332A071'/%3e%3cstop%20offset='0.069'%20stop-color='%232DA771'/%3e%3cstop%20offset='0.476'%20stop-color='%2315CF74'/%3e%3cstop%20offset='0.801'%20stop-color='%2306E775'/%3e%3cstop%20offset='1'%20stop-color='%2300F076'/%3e%3c/linearGradient%3e%3c/defs%3e%3c/svg%3e)
