Answer:The probability of choosing a card that is not a club on the first draw is 26/52, since there are 26 cards that are not clubs in the deck. The probability of choosing a card that is not a club on the second draw, assuming that the first card was not a club and was replaced, is also 26/52.
Explanation:
Therefore, the probability of choosing at least one club in the two draws is:
1 - (26/52 x 26/52) = 1 - (676/2704) = 1 - 0.25 = 0.75
So the answer is three fourths (3/4).