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In each problem state the outs, number of outs (if relevant) and the EV of calling a single bet as specified turn typed and in

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In each problem state the outs, number of outs (if relevant) and the EV of calling a single bet as specified turn typed and in complete sentences. 1. You have 9080 and the flop is 605420. You need to make the straight to win. The pot is 30$ and villain bets $5. What is the expected value of a call? 2. You have J.T. and the flop is AQQ$80. You need to make the straight to win. Villain bets $15 into a pot of $40. What is the expected value of a call? 3. You have 9080 and the flop is 706024. Assume your opponent has a small or top pair such as K$78 or 3430. Thus if one of your overcards hit, you win. The pot is $65 and villain bets $25 into it. What is the expected value of a call? 4. You have AQ and the flop is To7424. It suffices to make at least a pair of queens or aces, or a flush to win. Villain bets $10 into a pot of $15. What is the expected value of a call? 5. You have AKA and the flop is 907420 rainbow. You win if you hit your one of your overcards or better. Villain bets half-pot, $20 into a pot of $40. What is the expected value of a call? 6. You have QJ. and the turn is AQT$8024 for a double gutshot. Assume straight is good. The pot is 90$ and villain bets $50. What is the expected value of a call? 7. You have KOQQ and the flop is T49036. Assume straight will be needed to get the money. The pot is 25$ and villain bets $10. What is the expected value of a call? 8. You have big slick of hearts (AOKO) and the final board reads 9064363440. The preflop pot totals $90. You and the villain check it through to the river, where she bets $50. You believe you can only beat a bluff and that she will bluff one time in three. What is the expected value of a call? 9. Same as 9, but villain bets full pot $90 on the end (the river) and bluffs in this sort of situation one-half of the time. 10. You have KO Q and the turn board is JO TO Q 20. Assume villain has J&T.. The pot is 100 and villain bets 100. What is the expected value of a call

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