Question

Divide the largest 6-digit number by $951$. Find the quotient and remainder. Verify that;

Dividend = Divisor x Quotient + Remainder

Answer 1

Step 1: Divide the largest 6-digit number by $951$:

As we know the largest 6 digit number is $999999$

Divisor = $951$

so by performing long division

$9511051.523999999951\_\_\_\_48994755\_\_\_\_\_1449951\_\_\_\_49804755\_\_\_\_\_22501902\_\_\_\_\_34802853\_\_\_\_\_\_627$

Step 2: Verification:

Verification: Dividend = Divisor x Quotient + remainder
$$\begin{gathered} 999999=951\times 1051.523+0.627 \\ =999998.373+0.627 \\ =999999 \end{gathered}$$

Hence, the quotient and remainder are $1051.523and0.627$.