The probability that the older of the two will not be available is
P(A) = 0.33
The probability that the other one will not be available is
P(B) = 0.27
The probability that both of them will not be available is
"P(A \\cap B) = 0.19"
The probability that either or both of them will not be available
"P(A \\cup B) = P(A) + P(B) -P(A \\cap B) \\\\\n\n= 0.33 + 0.27 -0.19 \\\\\n\n= 0.41"
So, the probability that either or both of them will not be available is 0.41.
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