a 16 32 How much is the remainder in parentheses, and what is the maximum number of dividends?

a÷16=32……（15）

Dividend maximum: a=32 16+15=527

1. The absolute value of the difference between the remainder and the divisor should be less than the absolute value of the divisor (applicable to the real number field);

2. Dividend = divisor quotient + remainder;

3. Divisor = (Dividend - Remainder) quotient;

4. Quotient = (Dividend - Remainder) Divisor;

5. Remainder = Dividend - Divisor Quotient. For example:

Because the part of 1 divided by 8 integer is not enough quotient 1, only 0 can be written to occupy the place, and because 1 is not enough to subtract 8, it is moved down as a remainder.

Verify: Dividend Quotient Divisor Remainder, i.e.: 0 8 1 0 1 1 (Dividend) The arithmetic properties of division:

1. In the multiplication and division mixed or continuous division equation without parentheses, change the order of operation, and the result remains unchanged.

For example: 36 7 4 = 36 4 7

2. The quotient of a number multiplied by two numbers is equal to the number multiplied by the dividend in the quotient, and then divided by the divisor in the quotient.

For example: 2 (75 15) 2 75 15

3. A number divided by the product of two numbers is equal to the number divided by the two factors of the product in turn.

For example: 105 (7 3) = 105 7 3

4. The quotient of a number divided by two numbers is equal to the number divided by the dividend in the quotient, and then multiplied by the divisor in the quotient. Or this number is multiplied by the divisor in the quotient and then divided by the dividend in the quotient.

The maximum remainder is 15, and the dividend is 16*32+15=527.

Because: the remainder must be smaller than the divisor, so the maximum remainder is 9-1=8

This is the dividend.

38x9+8

According to the remainder must be less than the divisor, so the maximum remainder is: 9-1 8

The dividend is: 38 9 + 8 350

The remainder is not greater than the divisor 9, and the maximum remainder is 8

At this point, the dividend = 38 9 + 8 = 350

The remainder should not be greater than 9, so the maximum remainder is 8, and the dividend = 9x38 + 8 = 350

Brackets 9=38....What is the maximum remainder and what is the dividend at this time?

The maximum remainder should not be greater than the divided, so the maximum remainder is 8

Dividend = 9x38 + 8 = 350

The dividend is 350

The remainder is smaller than the divisor, and the maximum remainder is 8.

Dividends, etc. = quotient divisor + remainder.

The dividend is 350

The remainder must be less than the divisor. The maximum value of the remainder is the divisor minus 1, so in this problem, the maximum remainder is 9-1=8.

When the divisor is 8, the dividend can be found according to the relation of the dividend.

Dividend = Quotient Divisor + Remainder.

A: The dividend is 350.

Because the divisor is 9, the maximum remainder is 8, and in this case, the dividend is: 9 38 + 8 = 350

The remainder divisor, the maximum is 8 dividends:

342 x. 8

According to the law of division: the maximum remainder is 8, and the dividend is 38x9 + 8 350

The maximum remainder is 8, and the dividend is at this time.

Because the divisor is 9, the remainder is up to 8

At this point, the dividend is.

i.e. (350) 9=38......8

The remainder is up to 8 from the dividend:

The remainder should be less than 9, so the maximum remainder is 8, and the dividend = 9x38 + 8 = 350

Because: the remainder is smaller than the divisor.

The divisor is 9 so:

The maximum remainder is:

At this point, the dividend is.

The remainder cannot be greater than the divisor, so the remainder is up to 8.

The maximum divisor is 9 38 + 8 350

The remainder cannot be greater than or equal to the divisor The maximum remainder is 8 The dividend is 38 9 8 334

5 23 + 4 = 119) divided by 5 = 23....The maximum remainder of 4 is 4, which is the dividend is 5 23 + 4 = 119.

Because the divisor is 5, the maximum remainder is 1 smaller than 5, which is 4, so the dividend of five is 5 23 + 4 = 119

Hello! The remainder must be less than the divisor, the divisor is 35, the remainder is the maximum, and the dividend is 35 28 + 34 = 1014. The Economic Mathematics team will help you with the answers, please be in time. Thank you!

)÷5=23……Manuscript Xiaoyin ().

The most prudent number of the remainder is 5-1=4, the remainder is the largest, and the dividend is the largest.

Dividend = Quotient Divisor + Remainder.

The divisor Chang Hu must be made to be greater than the remainder of the posture, so the maximum remainder is: 5-1=4

The maximum dividend is:

Summary. When the remainder is maximum, the dividend is the largest, and it is 55 23+54=1319, in parentheses divided by 55 equals 23, the largest dividend in the remainder parentheses is how few.

When the remainder is the maximum of 54, the dividend is the largest, and it is 55 23 + 54 = 1319 I hope it can help you, if it helps you, please give a like, like in the upper right corner Oh, thank you. (・

This problem uses the rule of division with remainders: the remainder must be less than the divisor, then the minimum divisor here is 6. The inverse calculation calculates the dividend.

31x6+5=191, so fill in 6 in the second bracket and 191 in the first bracket.

Remainder. is 5, divisor.

The minimum is 5 out of 1 6

191 6 31 surplus 5