What are the chances of 2 people picking the same number?
What is the chance of the specific event? The chance that any two specific people will choose the same number is 1/100.
What is random number in probability?
Random numbers are numbers that occur in a sequence such that two conditions are met: (1) the values are uniformly distributed over a defined interval or set, and (2) it is impossible to predict future values based on past or present ones. Random numbers are important in statistical analysis and probability theory.
Can you think of a random number?
Nothing can generate random numbers. There always has to be something, or some reason to everything. Even computer random generation algorithms have a seed, i.e., the number starting from which the random generation algorithm is executed. So, humans are incapable of producing a random number.
Is between inclusive in math?
In mathematical contexts, you would say “between two numbers a and b, inclusive…” thus implying that a and b are included. It’s not as common to see the complementary “between a and b, exclusive” though, which would indicate a and b are not included.
What is the probability of 2nd person to choose random numbers?
Second person will choose a random number and will have 1 k probability to choose the number chosen by others. Third person will have 2 k probability. n -th person will have n − 1 k probability.
How many people will have a probability of 1 over K?
First person will choose a random number. Second person will choose a random number and will have 1\\over k probability to choose the number chosen by others. Third person will have 2\\over k probability. n -th person will have {n-1} \\over k probability.
How do you find the probability of a third person?
Third person will have 2 k probability. n -th person will have n − 1 k probability. First person will choose a random number (and have k k probability). Second person will choose a random number and have k − 1 k to choose the number not chosen by others. Third person will have k − 2 k probability.