Courses
Courses for Kids
Free study material
Offline Centres
More
Store Icon
Store
seo-qna
SearchIcon
banner

How do you divide $11089\div 13$ ?

Answer
VerifiedVerified
447k+ views
Hint: Here in this question we have been asked to perform division between $11089$ and $13$ . Here $13$ is divisor and dividend is 11089. We have been asked to get the quotient of this division arithmetic operation.

Complete step-by-step solution:
Now considering from the question we have been asked to perform division between $11089$ and $13$ .
Here $13$ is divisor and dividend is 11089.
We have been asked to get the quotient of this division arithmetic operation.
For performing division when the divisor is a two digit number we should consider the first three digits of the dividend and take a number multiple of the divisor and write its multiplication factor in the quotient part and subtract the taken number from the first three digits of the dividend. Similarly we need to precede with the others digits of the dividend.
  Now in this case the divisor is 13 and first three digits of the dividend are 110 the nearest multiple is 104 and its multiplication factor is 8 in this case. And similarly we have performed the other steps.
$\begin{align}
  & \text{ }853 \\
 & 13\left| \!{\overline {\,
 \begin{align}
  & 11089 \\
 & 104 \\
 & \overline{\begin{align}
  & 00689 \\
 & 0065 \\
 & \overline{\begin{align}
  & 00039 \\
 & 00039 \\
 & \overline{00000000} \\
\end{align}} \\
\end{align}} \\
\end{align} \,}} \right. \\
\end{align}$
Here we have performed basic arithmetic division between the given numbers as shown above. By doing that, we have 853 as the quotient and 0 as the remainder. Hence 853 is the answer we are ending up with.
Therefore we can conclude that by performing division between 11089 and 13 we get 853 as the answer.

Note: During the process of answering questions of this type we should be careful with the calculations we perform. We can verify our answer by the dividend rule given as “the expression $dividend=divisior\times quotient+remainder$ is valid. In this case if we verify we get $13\times 853+0=11089$ .