To answer this question we will use the following expression to compute the theoretical probability that an event occurs:

Notice that the given spin has 5 cases: 1, 2, 3, 4, and 5, and flipping a coin has 2 possible cases: head and tails.
Notice that the events are independents, therefore the probability of the compounded event is equal to the product of each probability.
The theoretical probability of not spinning a five is:

The theoretical probability of flipping heads is:

Therefore, the theoretical probability of not spinning a five and flipping heads is:

Answer:
