By trial and error, calculate theta for which sin(theta) and differ by 5

We'll use a graphical approach to solve the equation \(θ - \sin(θ) = 5\).

1. Start by plotting the graphs of y = θ and y = sin(θ) on the same set of axes.
2. Find the points where these graphs differ by 5 units.
3. Approximate the x-coordinate (θ) of the intersection point.

Plot the Graphs:
   - Plot the graph of y = θ. This is simply a straight line passing through the origin with a slope of 1.
   - Plot the graph of y = sin(θ). You can use a calculator or table of values to plot points.

Find the Intersection:
   - Look for the points where the two graphs differ by 5 units. This means finding points where the vertical distance between the graphs is 5 units.

Approximate the Solution:
   - Estimate the x-coordinate (θ-value) of the intersection point where the vertical distance between the graphs is 5 units.