1. The problem asks to draw the following angles in degrees: 34°, 69°, 93°, 147°, 198°, 255°, 283°, 316°, 331°, and 359°. 2. Angles are measured from the positive x-axis in a counterclockwise direction. 3. To draw each angle, start at the positive x-axis and rotate counterclockwise by the given degree measure. 4. For example, to draw 34°, rotate 34° from the positive x-axis. 5. Similarly, 69° is a larger rotation, 93° is just past 90°, and so on. 6. Angles greater than 180° continue rotating past the negative x-axis. 7. Angles close to 360° like 359° are almost a full rotation. 8. Each angle can be represented as a ray starting from the origin at the specified degree. 9. This problem is about understanding angle measurement and visualization, no algebraic formula is needed. 10. The final answer is the set of angles drawn as rays at the specified degrees from the positive x-axis.