Answer :
To solve the division problem
$$16 \div 1518,$$
we follow these steps:
1. We need to determine how many times $16$ can be multiplied so that the product is as close as possible to $1518$ without exceeding it.
2. Testing a nearby multiple, we see that multiplying $16$ by $95$ gives
$$16 \times 95 = 1520,$$
which is a bit too high because $1520 > 1518$.
3. Next, consider $16 \times 94$:
$$16 \times 94 = 1504.$$
This value is less than $1518$, so $94$ is a candidate for the quotient.
4. Now, subtract the product from the dividend to find the remainder:
$$1518 - 1504 = 14.$$
Thus, we can express the division as
$$1518 = 16 \times 94 + 14.$$
This shows that when you divide $1518$ by $16$, the quotient is $94$ and the remainder is $14$.
Therefore, the answer is:
$$\boxed{94 \text{ r } 14}.$$
$$16 \div 1518,$$
we follow these steps:
1. We need to determine how many times $16$ can be multiplied so that the product is as close as possible to $1518$ without exceeding it.
2. Testing a nearby multiple, we see that multiplying $16$ by $95$ gives
$$16 \times 95 = 1520,$$
which is a bit too high because $1520 > 1518$.
3. Next, consider $16 \times 94$:
$$16 \times 94 = 1504.$$
This value is less than $1518$, so $94$ is a candidate for the quotient.
4. Now, subtract the product from the dividend to find the remainder:
$$1518 - 1504 = 14.$$
Thus, we can express the division as
$$1518 = 16 \times 94 + 14.$$
This shows that when you divide $1518$ by $16$, the quotient is $94$ and the remainder is $14$.
Therefore, the answer is:
$$\boxed{94 \text{ r } 14}.$$
