Draw a scarlet chord of 10 degrees and measure 10,35,75,120,155 degrees

This question asks to draw a scarlet chord (which is a term used in some specific contexts, but generally refers to a line segment within a circle) and then mark specific angular divisions along it. Assuming this refers to marking points on a circle's circumference based on given angles from a reference point.

Here's how to approach this using a protractor and compass:

1. Step 1: Draw a circle using a compass. Mark the center of the circle as 'O'.
2. Step 2: Draw a horizontal line from the center 'O' to the right edge of the circle. This is your reference line (0 degrees).
3. Step 3: Using a protractor, measure and mark points on the circumference corresponding to the given angles:
   • 10 degrees
   • 35 degrees
   • 75 degrees
   • 120 degrees
   • 155 degrees Label these points A, B, C, D, and E respectively.
4. Step 4: The "scarlet chord of 10 degrees" likely refers to the chord connecting the 0-degree mark to the 10-degree mark. Draw a straight line connecting the 0-degree point on the circumference to point A (10 degrees). This is your first chord.
5. Step 5: To "measure" the other degrees, you would typically draw chords from the 0-degree point to each of the marked points (B, C, D, E).
   • Chord OB (0 to 35 degrees)
   • Chord OC (0 to 75 degrees)
   • Chord OD (0 to 120 degrees)
   • Chord OE (0 to 155 degrees)

The drawing will show a circle with these chords originating from the 0-degree point and extending to the points marked at 10, 35, 75, 120, and 155 degrees.