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If the divisor of a division problem is 4, any number between 0 and 3 (inclusive) can be a remainder for that problem.
the parts of division problem are : dividend , divisor , quotient and remainder . where : dividend = quotient * divisor + remainder
No, the remainder in a division problem cannot equal the divisor. The remainder is defined as the amount left over after division when the dividend is not evenly divisible by the divisor. By definition, the remainder must be less than the divisor; if it were equal to the divisor, it would indicate that the dividend is divisible by the divisor, resulting in a remainder of zero.
quotient,divisor, and dividend and remainder
No, cause the remainder might be bigger than divisor.
The problem would not end
the divisor can not have that number going into the dividend anymore.
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You do not invert it. However, you can convert the remainder to a decimal by carrying out a long division of the remainder divided by the original divisor. For example, 13/3 = 4r1 Then, long division of the remainder (=1) by the divisor (=3) gives 0.33.... which is the converted remainder. The full quotient, in decimal form is 4.33...
dividend / divisor = quotient Also, the remainder is whatever is left over.
Divide the divisor into the dividend which will result as a quotient and sometimes having a remainder
That would depend on the divisor of the dividend of 154 which has not been given.