Complete the Sequence: Finding the Next Term After 1113, 1112, 1111

The given sequence is $1113, 1112, 1111$.

Let's analyze the sequence:

• The first term is $1113$.
• The second term is $1112$, which is $1113 - 1$.
• The third term is $1111$, which is $1112 - 1$.

It's evident that each term is decreasing by $1$ from the previous term. Therefore, this sequence is an arithmetic sequence with a common difference of $-1$.

Given this information, we can continue the sequence by subtracting 1 from the last given term, $1111$.

• The next term is $1111 - 1 = 1110$.
• Following that, $1110 - 1 = 1109$.
• Finally, $1109 - 1 = 1108$.

Thus, the next three terms in the sequence are $1110, 1109,$ and $1108$.

Looking at the provided options, choice 4: $1110, 1109, 1108$, is the correct continuation of the sequence.