Solution
- Experimental probability is the probability gotten from conducting experiments and it is different from theoretical probability which is derived from hypothetical situations.
- In this question, the hypothetical situation that leads to the theoretical probabilities of getting a red, an orange, and so on, is the fact that the question already said the smallest section of the circle is 1/16 and every other portion is a multiple of this.
- The experimental probabilities are gotten from the table and the formula for calculating this probability is given below:

- Thus, we can proceed to find the experimental probabilities of finding any of these colors as follows:
Orange:

Green:

Blue:
