stambreuken voorgesteld

Versleep de schuifknop en verdeel de rechthoek in een aantal gelijke delen.

breuken voorstellen

Versleep de schuifknoppen en stel de breuk voor.

Breuk op getallenas

Typ de teller en de noemer van de voorgestelde breuk in de invulvakjes.

Is de breuk groter of kleiner?

Vergelijk de twee breuken en versleep het juiste teken naar de witte cirkel.

Gelijkwaardige breuken

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[/img][br][br]Welke voorstelling toont een vergrote verdeling van bovenstaande breukvoorstelling?[br][br]
[img width=329,height=138]https://lh7-us.googleusercontent.com/bBznUHcd4RQFqCgjZ1av8GxoTgnmEA4Ghu_XwnVL2jrEPLgB0E00Yu7BOarvBpruygoo9tSpbPLUZkA7kBHqqLJCF_oLyxm_aDRv6TMwzhGCYQ619-QB0mgNDgxvEYRJCBgWjX1MlubUoHn8WbVuMA[/img][br][br][br][br][br]Welke voorstellingen tonen een verfijnde verdeling van bovenstaande breukvoorstelling?
Welke breuk is gelijkwaardig met volgende breukvoorstelling?[br][img width=133,height=124]https://lh4.googleusercontent.com/Vdfc2zcWW_onO0tqaDEDOPP0JBhTNZNqNZBqwdw8U01GT2mmAvHeAgVfZaab6fHaf2C4S79MrtLUlRfyKHbsD9zPqiqYdT-v9hYB1hxt8fHhNEE3buFPkLMTltkL88mnxJKbdHyH3VY6ktylL87wsQ[/img][br]

juiste en oneigenlijke breuken

stapsgewijs vereenvoudigen

Vereenvoudig de breuk [math]\frac{30}{45}[/math] zo ver mogelijk.
Max moet de breuk [math]\frac{50}{175}[/math] zo ver mogelijk vereenvoudigen. [br]Maxi vereenvoudigt: [br][math]\frac{50}{175}=\frac{10}{35}[/math][br]Geef aan waarom hij de breuk nog verder kan vereenvoudigen.
Stijn vereenvoudigt de breuk [math]\frac{32}{64}[/math] stapsgewijs. [br]Welke breuken kan hij als tussenstap bekomen?
Sami en Ferdi hebben de breuk [math]\frac{48}{26}[/math] juist vereenvoudigd. [br][br][img width=602,height=248]https://lh7-us.googleusercontent.com/i4Rf66GT9Uto1Ai9jj7347OqwvYhf0F4owxfGM4Gp6odPHpvGLkGCKl61a_kC21Xb1SS56b7eLEsR8baaTlTEu620o-wdc6r4zO6932zEMBCt6vJsCaYdLU_pBU_viFmdan5ewVRAPwS9MpTggoN560[/img][br]Bekijk de oplossingen van beide kinderen. [br]Beschrijf de verschillen tussen hun oplossing.
Uli berekent: [br][math]\frac{18}{9}=\frac{6}{3}=\frac{2}{3}[/math][br][br]Welke fout heeft hij gemaakt?

welk deel is ingekleurd

decimale breuken

Information