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Answer: Correct! The probability of not drawing a history card on the first draw is ${\displaystyle \frac{25}{30}=\frac{5}{6}}$. After the first draw, there would be 29 cards remaining, 5 of which are history cards. For the second drawing the probability of not drawing a history card is ${\displaystyle \frac{24}{29}}$. So, the probability of not drawing a history card on the first two draws is ${\displaystyle \left(\frac{25}{30}\right)\left(\frac{24}{29}\right)=\frac{20}{29}}$ or about 0.690. Go to question 2. Incorrect. The probability of not drawing a history card on the first draw is ${\displaystyle \frac{25}{30}=\frac{5}{6}}$. After the first draw, there would be 29 cards remaining, 5 of which are history cards. For the second drawing the probability of not drawing a history card is ${\displaystyle \frac{24}{29}}$. So, the probability of not drawing a history card on the first two draws is ${\displaystyle \left(\frac{25}{30}\right)\left(\frac{24}{29}\right)=\frac{20}{29}}$ or about 0.690. Go to question 2. Incorrect. Try again.