To find angles 2 and 3, I will assume you are referring to a diagram with some points labeled. Based on the information provided, we can apply known angle relationships.

Let's summarize the given angles:

• Angle 4 = 34°
• Angle CGE = 124°
• Angle FGE = 56°
• Angle 1 = 34°
• Angle DGE = 90°
• Angle U = 56°

Step 1: Analyze Angle CGE (124°)

Since angle CGE is 124°, it suggests that it might be part of a straight line or an exterior angle scenario. If angle 2 is adjacent to angle CGE, we can find it by subtracting angle CGE from 180° (because they would be supplementary).

$\text{Angle 2} = 180^\circ - 124^\circ = 56^\circ$

Step 2: Analyze Angle 3

If angle FGE is 56° and angle 3 shares the same vertex G with angle FGE, and assuming they form a straight line (i.e., supplementary), angle 3 would also be:

$\text{Angle 3} = 180^\circ - 56^\circ = 124^\circ$

Conclusion:

• Angle 2 = 56°
• Angle 3 = 124°

Let me know if you'd like further details or have any questions!

Here are 5 related questions to expand on this:

1. What is the relationship between adjacent angles on a straight line?
2. How can you determine angles in a triangle using the angle sum property?
3. What is the difference between complementary and supplementary angles?
4. How do you calculate unknown angles using exterior angle properties?
5. How can parallel lines and transversals help in determining angles?

Tip: Always check if angles are supplementary (add up to 180°) when two angles form a straight line.