What is the probability of two people in our class having the same birthday? Briefly tell whether you think it will be a high probability or low (or somewhere in between) and then try to calculate!
How would I calculate this or answer this question
What is the probability of two people in our class having the same birthday? Briefly tell...
What is the probability that at least two students in our class share the same birthday? Assuming that: Birthdays follow a uniform distribution. We have 35 students in our class! No one was born in a leap year. There are 365 days in a year!
We proved in class that in a group of 23 people, the probability of two people having the same birthday is 0.5073. Also, in a group of 100 people, the probability of two people having the same birthday is 0.9999998. On late-night television’s The Tonight Show with Johnny Carson (on air during 1962-1992), Carson was discussing the birthday problem. At a certain point, he remarked to his audience of approximately 100 people “Great! There must be someone here who was...
students. what is the probability that they have the same birthday? Round your answer Same Birthday: Suppose two people are randomly selected from a class of 3 to 3 significant digits. Significant Digits: Here are some probabilities expressed to 3 significant digits You start counting digits from left to right starting with the first non zero digit 0.123 0.0123 0.00123 0.1020.350 0.300 students. what is the probability that they have the same birthday? Round your answer Same Birthday: Suppose two...
There are 17 people in your class. What is the probability that two of you share the same birthday?
The birthday problem is as follows: given a group of n people in a room, what is the probability that two or more of them have the same birthday? It is possible to determine the answer to this question via simulation. Using the starting template provided to you, complete the function called calc birthday probability that takes as input n and returns the probability that two or more of the n people will have the same birthday. To do this,...
Ignoring leap year, if the probability of anyone person’s birthday is 1/365, then the probability of another having a different birthday would be 1/364, and a third having a unique birthday would be 1/363, etc. So in a group of 30, what would be the probability of any two people having the same birthday?
Suppose two people are randomly selected from a class of 30 students. What is the probability that they have the same birthday? Round your answer to 3 significant digits
in python The birthday paradox says that the probability that two people in a room will have the same birthday is more than half, provided n, the number of people in the room, is more than 23. This property is not really a paradox, but many people find it surprising. Design a Python program that can test this paradox by a series of experiments on randomly generated birthdays, which test this paradox for n = 5, 6, 7, ..., 50....
The answer is 0.7063 32. What is the probability that at least two people in a class of 30 students have the same birthday? Assume that no one in the class was born on February 29.
What is the probability that in a room of n people, at least three of them have the same birthday? Explain all the terms in your solution. What is the fewest amount of people such that the probability of at least three of these people having the same birthday is greater than 1/3? You will have to code your solution from the first question and plug in values for n. Include the code snipped you used to solve this.