Sequences / Skips up to 100: Consecutive numbers

To solve this problem, let's follow these steps:

• Step 1: Identify the pattern in the given sequence.
• Step 2: Recognize that the sequence decreases each term by 1.
• Step 3: Continue subtracting 1 from each term to extend the sequence.

Now, let's perform each step:

Step 1: The given sequence is $176, 175, 174$. Observing these numbers, each term is exactly 1 less than the previous term.

Step 2: We can confirm the pattern is subtracting 1 from the preceding term.

Step 3: Continue this pattern with subsequent terms:

• After 174, the next term is $174 - 1 = 173$.
• After 173, the next term is $173 - 1 = 172$.
• After 172, the next term is $172 - 1 = 171$.
• After 171, the next term is $171 - 1 = 170$.

Therefore, by following the identified pattern, we extend the sequence as $173, 172, 171, 170$.

The correct answer is $\mathbf{173, 172, 171, 170}$.

To solve this problem, we'll identify that we are dealing with an arithmetic sequence where each term increases by 1.

• Step 1: Identify the pattern in the sequence.
• Step 2: Note that the difference between consecutive terms is 1.
• Step 3: Extend the sequence from the last given term.

Now, let's work through these steps:

Step 1: The sequence starts at $107, 108, 109$. The difference is clearly 1, as each number is 1 more than its predecessor.

Step 2: The rule for this sequence is to take the last number and add 1 to generate the next number. We continue the pattern.

Step 3: Continuing from 109:

• 109 + 1 = 110
• 110 + 1 = 111
• 111 + 1 = 112
• 112 + 1 = 113

Therefore, the next numbers in the sequence are $110, 111, 112, 113$.

Hence, the correct answer choice is the one with the sequence $110, 111, 112, 113$.

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

• Step 1: Recognize the sequence pattern. Here, we have consecutive numbers: 450, 451, 452, where each number increases by 1.
• Step 2: Identify the last given number in the sequence, which is 452.
• Step 3: Continue the sequence by adding 1 to the last given number to find the next three numbers.

Let's work through these steps:
Step 1: The sequence is clearly a series of consecutive numbers.
Step 2: The last given number is $452$.
Step 3: Continuing from $452$, the next number is $452 + 1 = 453$.
Similarly, the next number after that is $453 + 1 = 454$, and the next number after that is $454 + 1 = 455$.

The numbers that come after $450, 451, 452$ in this sequence are: $453, 454, 455$.