three coins are flipped 32 times. over these 32 trials, how many times would you expect to flip two heads and one tails.
Three coins are flipped together 32 times. In a single event, out of the 32 events, there are 8 possible outcomes (23=8) and so the probability of getting two heads and one tail is P = (2/8) = 0.25 = 1/4
so, 1 out of 4 times, one gets two heads and one tail in a single trial.
Since these coins are tossed 32 times ( 4 x 8), therefore, one must expect two heads and one tail 8 times in these 32 trials.
three coins are flipped 32 times. over these 32 trials, how many times would you expect...
10. Three coins are flipped 150 times. What is the approximate probability that you flip 3 heads 20 times? 0.0532 O 0.0731 O 0.0911 0.1139 O 0.1445
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19. A coin is flipped 10 times where each flip comes up either heads or tails. How many possible outcomes a) are there in total? b) contain exactly two heads? c) contain at most three tails? d) contain the same number of heads and tails?
Each game costs $5 and four COINS are flipped simultaneously. If you get one head you get $2, if you get two heads you get $4, if you get three heads you get $10. Question: create the experimental probability distribution, expected value and bar graph. Compare the distribution, bar graph and expected value to the theoretical. Four Coin Filp :1-100 Three COINS out of a hundred trials are heads with a probability of 25 Two COINS out of a hundred...
Consider a game in which a coin will be flipped three times. For each heads you will be paid $100. Assume that the coin comes up heads with probability 1/3. a. Construct a table of the possibilities and probabilities in this game. Probability Outcome Possibilities 0 heads, 3 tails / 1 heads, 2 tails 2 2 heads, 1 tails 3 3 heads, 0 tails b. Compute the expected value of the game. The expected value of the game is $...
Consider a game in which a coin will be flipped three times. For each heads you will be paid $100. Assume that the coin comes up heads with probability 1/3. a. Construct a table of the possibilities and probabilities in this game. Probability Outcome Possibilities 0 heads, 3 tails / 1 heads, 2 tails 2 2 heads, 1 tails 3 3 heads, 0 tails b. Compute the expected value of the game. The expected value of the game is $...
Five fair coins were flipped. 11. How many possible outcomes there will be, if the order of coins are considered? 32 12. How many possible outcomes with exactly 3 heads? 13. What is the probability of getting a result with exactly 3 heads? (Round to 4 decimal places, if needed.) 14. What is the probability of getting a result with less than 2 head? (Round to 4 decimal places, if needed.)
In C++ please Create a coin-flipping game. Ask the user how many times to flip the coin, and use the random function to determine heads or tails each time a coin is flipped. Assume the user starts with $50. Every time the coin is flipped calculate the total (heads +$10, tails -$10). Create another function to test if the user has gone broke yet (THIS FUNCTION MUST RETURN A BOOLEAN TRUE/FALSE VALUE). End the program when the user is broke...
A box contains four coins. Three of the coins are fair, but one of them is biased, with P(11) = ? (where 11 is the event of flipping heads). You take a coin from the box and flip it. It comes up heads. What is the probability that you have flipped the biased coin?
13. What is the probability for exactly three of five flipped coins to land heads, and in how many different ways can they land to give this result?
Seven fair coins were flipped. 19. How many possible outcomes there will be, if the order ofcoins are considered? 20. How many possible outcomes with exactly 3 heads?