Long Division Problem: Divide 2436 by 5 Step-by-Step

To solve this problem, we'll follow these steps:

• Step 1: Set up the long division.
• Step 2: Divide the first digit(s) of the dividend by the divisor and determine the partial quotient.
• Step 3: Subtract, bring down the next digit, and repeat until complete.
• Step 4: Identify the final quotient and remainder.

Let's go through the steps in detail:

Step 1: The dividend is $2436$ and the divisor is $5$. Our task is to perform long division.

Step 2: Start from the leftmost digit of the dividend:

• Divide $24$ by $5$ (since $24$ is the first two digits that $5$ can divide).
• The quotient is $4$ (because $5 \times 4 = 20$).
• Subtract $20$ from $24$ to get a remainder of $4$.

Step 3: Bring down the next digit, $3$, making the new number $43$.

• Divide $43$ by $5$.
• The quotient is $8$ (because $5 \times 8 = 40$).
• Subtract $40$ from $43$ to get a remainder of $3$.

Step 4: Bring down the next digit, $6$, making the new number $36$.

• Divide $36$ by $5$.
• The quotient is $7$ (because $5 \times 7 = 35$).
• Subtract $35$ from $36$ to get a remainder of $1$.

The long division is complete. We are left with:

• Quotient: $487$
• Remainder: $1$

Thus, the division shows that $2436 \div 5 = 487$ with a remainder of $1$.

Therefore, the solution to the problem is $487$ with a remainder of $1$.