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It seems that you're asking to solve for \( b \), \( c \), and \( B \) in a triangle, based on the figure (which is not visible in the text), with the given values \( a = 4 \) and \( A = 35^\circ \). To solve this, I'll need to use trigonometric rules depending on the type of triangle. 

If this is a standard triangle, such as a right or oblique triangle, we can apply either the Law of Sines or the Law of Cosines, depending on the figure provided.

### Here’s how you can proceed with the information given:

1. **Law of Sines**: If we know that angle \( A \) and side \( a \) are related, and we have one other angle or side, we can use:
   \[
   \frac{a}{\sin A} = \frac{b}{\sin B} = \frac{c}{\sin C}
   \]
   
2. **Law of Cosines**: If we need to solve for sides or angles based on the given information, and we have two sides and an angle, we use:
   \[
   c^2 = a^2 + b^2 - 2ab \cdot \cos C
   \]
   This formula works well when we have non-right triangles.

Could you clarify the figure type, or should I proceed with an assumption (e.g., an oblique triangle) for solving this?

### Would you like me to assume it's a specific type of triangle? Let me know, or feel free to share more details about the figure.

### Follow-up Questions:
1. Is this a right triangle or an oblique triangle?
2. Is there any other angle given besides \( A = 35^\circ \)?
3. Do you know the value of \( C \), or any relationships between the angles?
4. Should I assume it's a non-right triangle and use the Law of Sines or Cosines?
5. Can you confirm the figure's shape or other known values?

**Tip**: If you have two angles in a triangle, you can always find the third angle using the fact that the sum of angles in a triangle is \( 180^\circ \).

Use the figure. If a = 4 and A = 35°, find b, c, and B.

Learn how to find the missing sides and angles in a triangle where a = 4 and A = 35°. This problem involves the Law of Sines and Law of Cosines, key trigonometric concepts for solving triangles. Suitable for students in Grades 10-12.

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