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Mivirikano sa ireerihelo-ru sa Z13740

Okhuma opuro wa nsina
Jummit (olavula | wuncereriha)
German translation
+ fr
 
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Nliinya 26: Nliinya 26:
"Z11K1": "Z1430",
"Z11K1": "Z1430",
"Z11K2": "Dividend"
"Z11K2": "Dividend"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1011",
"Z11K2": "ভাজ্য"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1014",
"Z11K2": "Nọmba dị ka chi sị ke yá."
},
{
"Z1K1": "Z11",
"Z11K1": "Z1827",
"Z11K2": "διαιρεταιος"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1004",
"Z11K2": "dividende"
}
}
]
]
Nliinya 47: Nliinya 67:
"Z11K1": "Z1430",
"Z11K1": "Z1430",
"Z11K2": "Divisor"
"Z11K2": "Divisor"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1011",
"Z11K2": "ভাজক"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1827",
"Z11K2": "διαιρέτης"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1004",
"Z11K2": "diviseur"
}
}
]
]
Nliinya 64: Nliinya 99:
"Z14",
"Z14",
"Z13741",
"Z13741",
"Z14101"
"Z14101",
"Z14040"
],
],
"Z8K5": "Z13740"
"Z8K5": "Z13740"
Nliinya 81: Nliinya 117:
"Z11K1": "Z1430",
"Z11K1": "Z1430",
"Z11K2": "ist teilbahr"
"Z11K2": "ist teilbahr"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1011",
"Z11K2": "কী বিভাজ্য"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1014",
"Z11K2": "Nkè aga eké eké"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1827",
"Z11K2": "είναι διαιρετός"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1004",
"Z11K2": "divisible par"
}
}
]
]
Nliinya 106: Nliinya 162:
"ist teilbahr durch",
"ist teilbahr durch",
"hat Faktor"
"hat Faktor"
]
},
{
"Z1K1": "Z31",
"Z31K1": "Z1011",
"Z31K2": [
"Z6",
"দ্বারা বিভাজ্য",
"উত্পাদক আছে"
]
]
}
}
Nliinya 123: Nliinya 188:
"Z11K1": "Z1430",
"Z11K1": "Z1430",
"Z11K2": "prüft, ob der Dividend (erste Zahl) durch den Divisor (zweite Zahl) ohne Rest teilbahr ist"
"Z11K2": "prüft, ob der Dividend (erste Zahl) durch den Divisor (zweite Zahl) ohne Rest teilbahr ist"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1011",
"Z11K2": "সত্য, যদি ভাজ্য তথা প্রথম সংখ্যা ভাজক (দ্বিতীয় সংখ্যা) দ্বারা বিভাজিত হয় কোনো উত্পাদক ছাড়া"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1014",
"Z11K2": "Ọ bụ eziokwu ma nkè na eke (nọmba izizi) ka ekenwụ nkè aga eké (nọmba nke abụọ) na enweghị nke fọrọ "
},
{
"Z1K1": "Z11",
"Z11K1": "Z1827",
"Z11K2": "επιστέφει αληθές όταν ο πρώτος αριθμός (διαιρετέος) διαιρείται με τον δεύτερο αριθμό (διαιρέτη) χωρίς να αφήνει υπόλοιπο"
},
{
"Z1K1": "Z11",
"Z11K1": "Z1004",
"Z11K2": "vrai si le dividende (premier nombre) est divisible par le diviseur (deuxième nombre) et que le reste est nul"
}
}
]
]

Mureerihelo wa naanano okhuma 09h26min de 1 de Mweeri wa neethanu nammosa de 2024

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