10% ChanceWin 0 $90% ChanceWin 100 $ I am willing to pay at most $ to play the lottery.
Question
10% ChanceWin 0 I am willing to pay at most $ to play the lottery.
Solution
The expected value of the lottery can be calculated using the formula:
Expected Value = (Probability of Winning * Amount Won per Win) + (Probability of Losing * Amount Lost per Loss)
In this case, the probability of winning is 90% or 0.9 and the amount won per win is 0 (since you don't lose any money if you don't win).
So, the expected value of the lottery is:
Expected Value = (0.9 * 0) = $90
This means that, on average, you can expect to win 90 to play this lottery. If you pay more than this, you would be losing money in the long run.
Similar Questions
40% ChanceWin of 0 $60% ChanceWin of 400 $ I am willing to pay at most $ to play the lottery.
60% chanceLoss of 80 $40% chanceNo loss, no win I am willing to pay at most $ to avoid the lottery.
Imagine you are offered the Lotteries below. Please indicate the maximum amount you are willing to pay for the lottery.Question A4bi. Lottery 1.10% chanceWin of 10 $90% chanceWin of 100 $ I am willing to pay at most $ to play the lottery.
50% chanceLoss of 25 $50% chanceWin of X $ X should be at least $ to make the lottery acceptable.
Suppose a lottery ticket costs $1 and the probability that a holder will win nothing is 90%. What must the jackpot be for this to be a fair bet?Group of answer choices1,0001010,000100
Upgrade your grade with Knowee
Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.