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In: Computer Science
Baseball's World Series is a maximum of seven games, with the winner being the first team to win four games. Assume that the Atlanta Braves are playing the Minnesota Twins in the World Series and that the first two games are to be played in Atlanta, the next three games at the Twins' ballpark, and the last two games, if necessary, back in Atlanta. Taking into account the projected starting pitchers for each game and the home field advantage, the probabilities of Atlanta winning each game are as follows:
| Game | 1 | 2 | 3 | 4 | 5 | 6 | 7 |
| Probability of Win | 0.4 | 0.5 | 0.45 | 0.45 | 0.48 | 0.35 | 0.55 |
In: Statistics and Probability
Baseball's World Series is a maximum of seven games, with the winner being the first team to win four games. Assume that the Atlanta Braves are playing the Minnesota Twins in the World Series and that the first two games are to be played in Atlanta, the next three games at the Twins' ballpark, and the last two games, if necessary, back in Atlanta. Taking into account the projected starting pitchers for each game and the home field advantage, the probabilities of Atlanta winning each game are as follows:
| Game | 1 | 2 | 3 | 4 | 5 | 6 | 7 |
| Probability of Win | 0.4 | 0.55 | 0.42 | 0.56 | 0.55 | 0.39 |
0.52 |
a. Set up a spreadsheet simulation model in whether Atlanta wins each game is a random variable. What is the probability that the Atlanta Braves win the World Series? If required, round your answer to two decimal places.
b. What is the average number of games played regardless of winner?
If required, round your answer to one decimal place.
In: Math
Q2) In a roofless elevator, which rises vertically at the constant speed of 2m / s, a stone is thrown upward at the initial speed of 17.6 m / s relative to it. calculate what the elevator has gone up when the bass falls again in it.
step by step plis
In: Civil Engineering
Code an Entire Piston Design in MATLAB or C with the
given input parameters are
Crank Length , crank radius, crank angle , maximum explosion
pressure (Pmax) , bore , stroke
Assume any for necessary values to get the output
The output should include
Piston clearance
Top Skirt
bottom Skirt
crown thickness
skirt thickness
piston ring dimensions
gudegeon pin dimensions
In: Mechanical Engineering
As a special promotion for its 20-ounce bottles of soda, a soft drink company printed a message on the inside of each cap. Some of the caps said, “Please try again,” while others said, “You’re a winner!” The company advertised the promotion with the slogan “1 in 6 wins a prize.” Suppose the company is telling the truth and that every 20-ounce bottle of soda it fills has a 1-in-6 chance of being a winner. Seven friends each buy one 20-ounce bottle of the soda at a local convenience store. Let X = the number who win a prize. The probability distribution of X is shown here.
a)The store clerk is surprised when 3 of the friends win a prize. Is this group of friends just lucky, or is the company’s 1-in-6 claim inaccurate? Find the probability that at least 3 of a group of 7 friends would win a prize and use the result to justify your answer.
|
Winners |
0 |
1 |
2 |
3 |
4 |
5 |
6 |
7 |
|
Probability |
0.2791 |
0.3907 |
0.2344 |
0.0781 |
0.0156 |
0.0019 |
0.0001 |
0.000004 |
In: Statistics and Probability
Q3. Networking commands – ping, mount, hosts, netstat
HINT: Remember the IP address of the UNIX server.
In: Computer Science
Two tennis players, A and B, are playing in a tournament; the
first person to win 3 sets is declared the winner of the match
(best of 5. no ties allowed) Assume that A is stronger and wins
each set with probability of 0.6 and the outcome of each set is
independent of other sets.
a.) What is the probability player A will win the match? (With explanation)
b.) Let A and B be events such that P(A) = 0.45, P(B) = 0.3, and P(A U B) = 0.6. Find P(A|B) and P(B|A). (With explanation) Thanks!!!!!!
In: Statistics and Probability
It is important to test for the ping of death attack. Explain why this test is predominantly historical, and not necessarily relevant to most modern systems.
In: Computer Science
Wayne is interested in two games, Keno and Bolita. To play Bolita, he buys a ticket for 1 marked with number 1..100, and one ball is drawn randomly from a collection marked with numbers 1,...,100. If his ticket number matches the number on the drawn ball he wins 75, otherwise he hey nothings and loses his 1 bet.
to play keno, he buts a ticket marked with numbers 1..4 and there are only 4 balls marked 1...4; again he wins if the ticket matches the ball draw. if he wins he gets 3, otherwise he loses his bet.
(a) What is the expected payout (expected value of net profit after buying ticket and possibly winning something) for each of these games?
(b) What is the variance and standard deviation for each of these games?
(c) If he decides to play one (and only one) of these games for a very long time, which one should he choose? If he decides to try one of these games for a couple of times, just for fun, which one should he choose?
In: Math