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To find the probability of not hitting a 0 after 112 bets in a row, we can simply multiply the probabilities of not hitting a 0 on each individual bet together, since each spin is independent of the others.

So the probability of not hitting a 0 on the first spin is 36/37, the probability of not hitting a 0 on the second spin is also 36/37, and so on, for all 112 spins. Therefore, the probability of not hitting a 0 on any of the 112 spins is:

(36/37) x (36/37) x ... x (36/37) (112 times)

This can be written using exponentiation as:

(36/37)^112

Using a calculator, we can find that this probability is approximately 0.283 or 28.3%. So there is about a 28.3% chance that after 112 bets in a row, none of them will land on the green 0.

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