Final answer:
The question is about probability calculation for not mutually exclusive and independent events. The answer details how to find such probabilities, noting the absence of sufficient information to provide the exact probabilities for events C and D.
Step-by-step explanation:
The question asked falls under the category of probability, specifically related to not mutually exclusive and independent events. To calculate the probability of not mutually exclusive events occurring together (C AND D), one would use the formula P(A and B) = P(A) + P(B) - P(A and B). To find P(C OR D) when C and D are not mutually exclusive, you add the probabilities of C and D and then subtract the probability of their intersection. To determine if the events are independent, check if P(C and D) is equal to P(C) multiplied by P(D); if they are equal, the events are independent.
The probability that events C and D are both independent and not mutually exclusive is not given in the available information, therefore we cannot find P(C AND D) nor assess their independence without further information.
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