iii. At least one shot hits the target, iv. Exactly two shots hit the target. Question 5 ( 30 marks) A card is drawn at random from a pack of 52 cards and is then replaced. Let \( A \) denote the event 'an ace is drawn,' and let \( R \) denote the event 'a red card is drawn.' Calculate the values of \( P(A), P(R), P(A) \) \( n \mathrm{R}) \) and \( P(A \) u \( R \) ). If this experiment is performed 4 times, find the probability i. That an ace will be drawn for the first time at the third attempt. ii. That a red card will be drawn exactly twice. iii. That a red card will be drawn at least once. Find also how many times the experiment must be performed to ensure that the probability of a red
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