Let P(A ∩B) = 0.3, and P(A ∩ B^c) = 0.15, and P(A^c∩B) = 0.35. Compute PP(A^c∩ B^c) A) 0.20 B) 0.50 C) 0.65 D) 0.70

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The notation seems to be garbled, but interpreting it as a mistake in formatting, we can simplify the expressions to P(A ∩ B), P(A) and P(B). Given P(A ∩ B) = 0.3, and the other probabilities seem to refer to P(A) and P(B) in a confusing manner. However, the question asks for P(A ∩ B), which is directly given as 0.3, corresponding to none of the provided options directly. Given the options and the likely intent of the question, it seems there might be a misunderstanding in the interpretation due to the formatting errors. The correct approach to find P(A ∩ B) given the probabilities would typically involve using the principles of probability, but with the given information, it's unclear how to arrive at the provided options. The correct answer should be based on the information given, but the provided options do not match the expected outcome.