,
Maria está brincando mas sentiu fome e foi em casa buscar algo para comer.Sua mãe ofereceu a ela três opções :
<!-- marcelo andrade/ daniela vicente/ vania martins -->
[[ pacote de bolacha com cinco bolachas]]
[[um chocolate feito de três partes]]
[[ um pacote com bisnagas com 8 bisnaguinhas ]]
Carlos que é amigo dela pode optar por comer :
[[um quinto do pacote]]
[[três quintos do pacote]]
Marcos que é seu irmão vai comer o chocolate da seguinte maneira:
[[um terço da barra]]
[[dois terços da barra]]
josé seu primo gosta de bisnagas e vai poder comer as mesmas da seguinte maneira :
[[três oitavos]]
[[quatro oitavos]]
<img src="https://portuguessemmisterio.files.wordpress.com/2015/11/frac3a7c3a3o.png?w=584">
você deseja continuar ?
[[ sim ]]
[[ não->início]]
<img src="http://files.soclic.webnode.com.br/200000054-3549935607/3o5.png">
você deseja conhecer a história das frações?
[[ sim ]]
[[ não->início]]
<img src="data:image/png;base64,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">
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">
<img src="https://www.a77.com.br/calcular-percentagem/dois-tercos.gif">
No antigo Egito por volta do ano 3000 a.C., o faraó Sesóstris distribuiu algumas terras às margens do Rio Nilo para alguns agricultores privilegiados. O privilégio em possuir essas terras era porque todo ano, no mês de julho, as águas do rio inundavam essa região ao longo de suas margens e fertilizavam os campos. Essas terras, portanto, eram bastante valorizadas.
Porém, era necessário remarcar os terrenos de cada agricultor em setembro, quando as águas baixavam. Os responsáveis por essa marcação eram os agrimensores, que também eram chamados de estiradores de corda, pois mediam os terrenos com cordas nas quais uma unidade de medida estava marcada.