Help with the math problem (stochastics)?
I need help with task part f
thanks in advance
I need help with task part f
thanks in advance
Can someone please calculate a) and b) completely for me, including the solution? Thank you
The problem consists of a linear system, or more precisely, a matrix with two parameters, r and s. How do I specify the solution set, and what is the solution set anyway? The solution set depends on r and s, which are not defined. This means the solution set is infinite. But how do I…
Can someone explain to me what is being calculated in the task below?
Good evening, I solved the following problem as follows. Is that correct? In a delivery of ten electronic components, three are defective. A functioning component is to be identified. a) Draw the corresponding tree diagram and write the corresponding probabilities next to the subpaths. b) Calculate the probability that exactly three components need to be…
I have a math exam tomorrow and haven't started yet 🤩 I already skipped the first math exam, so unfortunately that's no longer an option
Hello,
(1-p)^k is the counter probability for at least one, namely none at all. If a passenger with a probability of p voluntarily shifts his flight, he does not do that to 1-p probability.
If you are talking to k passengers, the probability is calculated to get a cancellation from all to (1-p)^k – all refuse to postpone the flight.
If you take this off from 1, all other possible events occur, so at least one can be asked. Therefore 1-(1-p)^k.
Best regards,
Willy
Hello.
The term corresponds to the described description.
In the task section beforehand, p is described with the probability that a passenger is ready to take a later flight.
1-p therefore gives the probability that a passenger is not willing to do so.
(1-p)^k according to the probability that k passengers successively interrogated all not want to take the later flight. And what is the counter probability of the event -> 1 – (1-p)^k?
Exactly that at least 1 passenger would be ready to take a later flight.
LG