The lowest paying option in this slot is 1 coin and is also the option with the highest odds of winning. To win option 4, what you need is just one joker on any one of the three reels. The caveat is that the other two non – joker bearing reels must have a at least one fruit on them each. As mentioned, this combination is pretty common and we can use the same formula to verify this.
Calculation is as follows (1 × 5 × 5 + 5 × 1 × 5 + 5 × 5 × 1 = 75).
Irrespective of which option or how much you win, in totality, there are 96 winning combinations in all (all four options included). So now, you have enough information to go ahead and plug in the numbers and calculate the payout percentage of the slot itself?
See the table below:
Now to calculate the total payout percentage of the slot itself:
Payout percentage = (1 * 30 + 5 * 50 + 15 * 4 + 75 * 1) ÷ 216 -> 215/216 = 0.9954 or 99.54 percent.
Now the question is, is a payout percentage of 99.54% good? For a slot, the answer is that it is better than the average for sure. But, if you don’t know how you came to that figure, you could be misguided into thinking it pays much more exorbitantly than in reality. However, you should know that the harder, higher paying combinations are given more weight.
If all were paid out at the same rate, the payout percentage would be 44.44% which means that the house has the edge. Out of a total 216 combinations only 96 are winning combinations, so the house has higher odds of winning in the long run.