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Can the remainder in a division problem ever equal the divisor why or why not?
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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.
Can the remainder ever equal the divisor?
No.
Does it matter in a division problem that the remainder is more than the divisor?
Yes, it matters. Division is usually defined in such a way that the remainder must be less than the divisor. Let's look at a simple example. You want to divide 5 apples between 2 people. You might say that the answer is 1, with a remainder of 3; but that means that there are still apples to share (without cutting them into fractional parts). The answer 2, with a remainder of 1, more accurately reflects the fact that you can each person, in this example, can have two whole apples. In general, if the remainder is greater than (or equal to) the divisor, it's an indication that the division was not done correctly.
Why is the remainder less than the divisor?
Because if the remainder is greater, then you could "fit" another divisor value into it. if they are equal, then you can divide it easily. Thus, the remainder is always lower than the divisor.
In division problem the number being divided is called?
The number being divided is the dividend, which is being divided by the divisor to equal the quotient. (dividend) ÷ (divisor) = (quotient)
Can the remanider in a division problem ever equal the divisor?
No, cause the remainder might be bigger than divisor.
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.
Does it matter in a division problem that the remainder is more than the divisor?
Yes, it matters. Division is usually defined in such a way that the remainder must be less than the divisor. Let's look at a simple example. You want to divide 5 apples between 2 people. You might say that the answer is 1, with a remainder of 3; but that means that there are still apples to share (without cutting them into fractional parts). The answer 2, with a remainder of 1, more accurately reflects the fact that you can each person, in this example, can have two whole apples. In general, if the remainder is greater than (or equal to) the divisor, it's an indication that the division was not done correctly.
Can the remainder ever equal the divisor?
No.
Why should the remainder not be greater than the divisor?
It must be less else you have not divided properly; you could divide again 1 or more times!If the remainder is equal to the divisor (or equal to a multiple of the divisor) then you could divide again exactly without remainder. If the remainder is greater but not a multiple of the divisor you could divide again resulting in another remainder.E.g. Consider 9/2. This is 4 remainder 1. Let's say our answer was 3 remainder 3; as our remainder "3" is greater than the divisor "2" we can divide again so we have not carried out our original division correctly!
Why can't the remainder be equal to the divisor?
It might help to think of a division (with remainder) as "evenly distributing" some items - for example, give the same number of apples to each person. The "remainder" is whatever is LESS than the number of people (the divisor), so you can't continue distributing one more apple FOR EACH PERSON. If the remaining apples is greater than the number of people, or equal to them, you can distribute one more for each.
Why is two hundred ninety six divided by six equal forty eight reminder eight incorrect?
Because the remainder from a division must be smaller than the divisor. The remainder, 8, is not smaller than the divisor, 6.
Why should the remainder be less than the divisor?
Because if the remainder is greater, then you could "fit" another divisor value into it. if they are equal, then you can divide it easily. Thus, the remainder is always lower than the divisor.
Why is the remainder less than the divisor?
Because if the remainder is greater, then you could "fit" another divisor value into it. if they are equal, then you can divide it easily. Thus, the remainder is always lower than the divisor.
How do you divide two numbers without division operator?
int dividend,divisor,remainder; int division(int p,int q){ int quotient=1; /*if divisor and diviend are equal then quotient=1*/ if(p==q){ remainder=0; return 1; } /*if dividend is smaller than divisor then remainder=dividend*/ if(p<q){ remainder=p; return 0; } /*shift left till divisor > dividend*/ while(p>=q){ q<<=1; quotient<<=1; } /*shift right for one time so that divisor become smaller than dividend*/ q>>=1; quotient>>=1; /*again call division recurcively*/ quotient+=division(p-q,divisor); return quotient; } int main(){ cout<<"\nEnter dividend:"; cin>>dividend; cout<<"\nEnter divisor:"; cin>>divisor; cout<<"\nQuotient:"<<division(dividend,divisor); cout<<"\nRemainder:"<<remainder; //system("pause"); return 0; }
In the answer to a division problem should the remainder be greater than less than or equal to the diviser?
The remainder must always be smaller.
In division problem the number being divided is called?
The number being divided is the dividend, which is being divided by the divisor to equal the quotient. (dividend) ÷ (divisor) = (quotient)
