1/0=
You do a long division, adding decimal digits until you get a remainder of zero (terminating decimal) or a repeating pattern of decimal digits.
When I did my division, the answer was 32 and the remainder was Zero
You can tell you are finished solving a polynomial division problem when the degree of the remainder is less than the degree of the divisor. At this point, you cannot divide any further, and the final answer consists of the quotient along with the remainder expressed as a fraction of the divisor. If the remainder is zero, the division is exact, and there are no further steps needed.
"... remainder after division ..."
2571
You do a long division, adding decimal digits until you get a remainder of zero (terminating decimal) or a repeating pattern of decimal digits.
When I did my division, the answer was 32 and the remainder was Zero
When the remainder is zero the answer is a whole number. Put that number over 1 for an improper fraction.
The concept of divisibility (division without remainder) makes sense only for integers, not for fractions. Any non-zero fraction goes into another fraction.
Division by zero is not possible in arithmetic.
-9 over anything but zero is a fraction. Division by zero is undefined.
You can tell you are finished solving a polynomial division problem when the degree of the remainder is less than the degree of the divisor. At this point, you cannot divide any further, and the final answer consists of the quotient along with the remainder expressed as a fraction of the divisor. If the remainder is zero, the division is exact, and there are no further steps needed.
"... remainder after division ..."
2571
A number is divisible by another when the remainder of the division is zero.
a repeating decimal
You undertake a long division. Any fraction is a rational number and so its decimal representation must be terminating or recurring. A terminating decimal will mean that the long division reaches a point when the remainder is zero. A recurring decimal sequence is equivalent to the long division going through a cycle of remainders.