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Yes. The remainder cannot be more that the divisor but there is no issue with it being greater than the quotient.

For example, if you divide 5 by 3,

5/3 = 1 and remainder 2 (out of 3)

So you get quotient = 1, remainder = 2.

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Q: Can the remainder be more than the quotient?
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Related questions

Is there a such thing as a remainder being bigger than the quotient?

Yes, certainly. A quotient is the result of division ( a divisor into a dividend). The remainder can be bigger than the quotient, but not bigger than the divisor. For example 130 divided by 20 =6 with remainder of 10. Here 6 is the quotient and remainder is 10, which is bigger than the quotient


Can a remainder be larger than the quotient?

Yes, it can be , for example 9/5 gives you quotient=1 and remainder =4 and other case 16/5 gives you quotient =3 and remainder = 1


How do you Use long division to divide 34,298 by 26, Then, select the true statement?

The answer is the remainder has a quotient of 14


What if your remainder is bigger than your answer?

Then divide the remainder again by the divisor until you get a remainder smaller than your divisor or an remainder equal to zero. The remainder in a division question should never be larger than the "divisor", but the remainder often is larger than the "answer" (quotient). For example, if 435 is divided by 63, the quotient is 22 and the remainder is 57.


What is the remainder an quotient of 8 152?

Remainder 8, quotient 0.


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Your quotient that you arrived at is too small. Increase the answer for the quotient, so that the remainder is from zero to (divisor minus one)


What will be the remainder for the quotient 421 and 6?

The remainder of the quotient of 421 and 6 is 1.


What is the quotient and remainder of 805 divided by 98483?

Quotient 0, remainder 805. Note that you will always get this pattern when you divide a smaller number by a larger one - i.e., the quotient will be zero, and the remainder will be the dividend.


What is the quotient an remainder of 338 divided by 4?

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What would happen if the remainder was greater than the divisor?

the quotient would be wrong