Q: What is the greatest possible remainder for a divisor of 76 and a dividend of any number?

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The greatest possible remainder is divisor is just less than 28. If the dividend is an integer, then it is 27. But if the dividend is any real number, the greatest possible remainder is 27.999.... (recurring).Strictly speaking, though, the decimal can only be "nearly recurring". This is because 27.999 recurring = 28 and the remainder cannot be 28.The greatest possible remainder is divisor is just less than 28. If the dividend is an integer, then it is 27. But if the dividend is any real number, the greatest possible remainder is 27.999.... (recurring).Strictly speaking, though, the decimal can only be "nearly recurring". This is because 27.999 recurring = 28 and the remainder cannot be 28.The greatest possible remainder is divisor is just less than 28. If the dividend is an integer, then it is 27. But if the dividend is any real number, the greatest possible remainder is 27.999.... (recurring).Strictly speaking, though, the decimal can only be "nearly recurring". This is because 27.999 recurring = 28 and the remainder cannot be 28.The greatest possible remainder is divisor is just less than 28. If the dividend is an integer, then it is 27. But if the dividend is any real number, the greatest possible remainder is 27.999.... (recurring).Strictly speaking, though, the decimal can only be "nearly recurring". This is because 27.999 recurring = 28 and the remainder cannot be 28.

It depends on the dividend.

The divisor is 9. quotient x divisor + remainder = dividend ⇒ quotient x divisor = dividend - remainder ⇒ divisor = (dividend - remainder) ÷ quotient = (53 - 8) ÷ 5 = 45 ÷ 5 = 9

quotent X divisor + remainder = dividend

62

16

7

75

If the divisor is 7, the quotient is 9, and the remainder is 6, then the dividend must be 69.

the parts of division problem are : dividend , divisor , quotient and remainder . where : dividend = quotient * divisor + remainder

24. It is always one less than the divisor.

Dividend if the number that you divide, divisor is the number that you divide dividend into, and quotient is the number that you get from dividing dividend into divisor. For example, in 12/3=4, 12 is the dividend, 3 is the divisor, and 4 is the quotient.

You can use the equation: quotient x divisor = dividend In case there is a remainder, the formula is: quitient x divisor + remainder = dividend

Because if the remainder was larger than the divisor, then the divisor could go into the dividend again.

12-1, that is, 11.

The remainder of two positive integers can be calculated by first dividing one number (the dividend) by the other (the divisor) using integer division (ignoring any fractional component). Multiply this quotient by the divisor, then subtract the product from the dividend. The result is the remainder. Alternatively, while the dividend remains greater than the divisor, subtract the divisor from the dividend and repeat until the dividend is smaller than the divisor. The dividend is then the remainder.

8 is the greatest possible whole number remainder, eg seventeen divided by nine...

The relationship is: divisor x quotient + remainder = dividend Of course, if there is no remainder, you can omit that part.

It means that there is no remainder in the problem. For example 9/3=3. The nine is the dividend, and the first three is the divisor. There was no remainder, so it divided evenly.

What is the largest remainder possible if the divisor is 10

its self If you divide and get no remainder then the divisor is a FACTOR of the dividend.

The dividend is 35 because 35/4 = 8 with a remainder of 3

The dividend is the first number in a dividing equation.Dividend ÷ Divisor = Quotient; the Remainder is any 'left over' value, if not evenly divisible.For example,54 divided by 9= 6.54 is the dividend, 9 is the Divisor, 6 is the Quotient, and the Remainder is 0.

If you add two zeroes to the divisor but still have a remainder, add zeroes to the dividend. Adding zeroes to the divisor will not help.

quotient,divisor, and dividend and remainder