The sequence in the image provided is:

$-7, -5, 5, 2, 0, 0, -3, -1, 3, 0, \dots$

It appears that we are tasked with finding the next number in the pattern.

Step-by-step pattern analysis:

Let's break down the sequence into smaller steps:

1. Difference between consecutive terms:
   • From $-7$ to $-5$ is an increase of $+2$.
   • From $-5$ to $5$ is an increase of $+10$.
   • From $5$ to $2$ is a decrease of $-3$.
   • From $2$ to $0$ is a decrease of $-2$.
   • From $0$ to $0$ is a change of $0$ (no change).
   • From $0$ to $-3$ is a decrease of $-3$.
   • From $-3$ to $-1$ is an increase of $+2$.
   • From $-1$ to $3$ is an increase of $+4$.
   • From $3$ to $0$ is a decrease of $-3$.

So, the differences form this pattern: $+2, +10, -3, -2, 0, -3, +2, +4, -3$.

2. Next step prediction:
   • The difference between $3$ and $0$ was $-3$.
   • The next step should follow a similar repeating pattern. If we continue from the observed differences, the next difference should be an increase of $+2$ (following the earlier increase pattern).

Thus, the next term after $0$ should be $0 + 2 = 2$.

Conclusion:

The next number in the sequence is $2$.

The correct answer is B. 2.

Would you like more details or have any questions? Here are five related questions to consider:

1. How can you identify the general form of a sequence?
2. What are the common types of sequences found in mathematics?
3. Can this sequence be expressed as a combination of arithmetic and geometric progressions?
4. How does pattern recognition help in solving real-world problems?
5. What other methods can be used to predict unknown terms in a sequence?

Tip: Always look for repeating patterns in differences between consecutive terms when working with non-standard sequences.