Question

Может ли при делении на 9 в остатке получается число 10? почему? випиши все остатки, которые могут получаться при делении на 9. Какое из следующих двух равенств можно преобразовать в запись деления с остатком? 93=9×10+3 93=9 ×9+12

Answer 1

Не может Потомучто число 10 больше 9, а в остатке остается только то число которое  меньше 9.
Все остатки - 1,2,3,4,5,6,7,8.
93/9 =10(ост.3)  

Answer 2

Division by 9 and Remainders

When dividing a number by 9, it is not possible to have a remainder of 10. This is because the remainder when dividing by 9 can only be a number from 0 to 8.

The possible remainders when dividing a number by 9 are: - 0: If the number is a multiple of 9, the remainder will be 0. - 1 to 8: If the number is not a multiple of 9, the remainder will be a number from 1 to 8.

As for the given equations, the one that can be transformed into a division with remainder is 93 = 9 × 10 + 3. This equation can be rewritten as 93 = 9 × 10 + 3, which represents the division of 93 by 9 with a quotient of 10 and a remainder of 3.

Therefore, the equation 93 = 9 × 10 + 3 can be transformed into the division with remainder as 93 ÷ 9 = 10 remainder 3.