How can I find out the missing Markov transition probabilities given an incomplete transition graph?

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I'm given a transition graph as shown below. I need to fill in the two missing probabilities. Is there a general method for doing this?

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Basically, we have to use the fact that the total probability add up to $1$ for a variable.

So, from $B$ to $A$ the probability is $1-0.6=0.4$

Probability of staying at $A$ is $1-0.3 =0.7$