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mathematics, algebra
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mathematics, algebra
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levelU3, factorization, arithmetic,modular_arithmetic
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levelU3, factorization, arithmetic,modular_arithmetic
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Bernadette, Perrin-Riou
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Bernadette, Perrin-Riou
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bernadette.perrin-riou@math.u-psud.fr
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bernadette.perrin-riou@math.u-psud.fr
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:U1/arithmetic/modarith.fr
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:U1/arithmetic/modarith.en
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exo=linearmod&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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exo=linearmod&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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30
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1
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1
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Equation linéaire modulaire
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Equation linéaire modulaire
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30
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1
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1
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Diviseurs d'un entier
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Diviseurs d'un entier
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...
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...
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:U1/arithmetic/modarith.fr
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:U1/arithmetic/modarith.en
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exo=square&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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exo=square&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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30
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1
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1
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Carrés modulo n
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Carrés modulo n
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:U1/arithmetic/modarith.fr
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:U1/arithmetic/modarith.en
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exo=divzero&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2
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exo=divzero&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2
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10
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10
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1
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1
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Diviseurs de zéro modulo n
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Diviseurs de zéro modulo n
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:U1/arithmetic/modarith.fr
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:U1/arithmetic/modarith.en
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exo=divzero2&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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exo=divzero2&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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10
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1
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1
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Diviseurs de zéro II
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Diviseurs de zéro II
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:U1/arithmetic/modarith.fr
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:U1/arithmetic/modarith.en
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exo=divzero3&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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exo=divzero3&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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1
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1
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Diviseurs de zéro III
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Diviseurs de zéro III
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:U1/arithmetic/modarith.fr
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:U1/arithmetic/modarith.en
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exo=inverse&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2
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exo=inverse&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2
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Inverse I
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Inverse I
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:U1/arithmetic/modarith.fr
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:U1/arithmetic/modarith.en
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exo=inverse2&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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exo=inverse2&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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20
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1
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1
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Inverse II
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Inverse II
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:U1/arithmetic/modarith.fr
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:U1/arithmetic/modarith.en
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exo=multspec&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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exo=multspec&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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Multiples spéciaux
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Multiples spéciaux
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:U1/arithmetic/modarith.fr
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:U1/arithmetic/modarith.en
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exo=multspec2&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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exo=multspec2&qnum=1&qcmlevel=3&scoredelay=&confparm1=1&confparm2=2&intro_qcmpresent=4&intro_presentsol=1&intro_check=1&intro_check=2&intro_check=3&intro_check=4&intro_expert=yes
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Multiples spéciaux II
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Multiples spéciaux II
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