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For questions about probability. independence, total probability and conditional probability. For questions about the theoretical footing of probability use [tag:probability-theory]. For questions about specific probability distributions, use [tag:probability-distributions].

1 vote
0 answers
131 views

"Round to the nearest integer" for a question on a binomial process?

There is a question on a test about a binomial process where you are given the variance and the mean, and you are asked to approximate $n$, the total number of trials in the binomial process, to the n …
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3 votes
3 answers
4k views

Probability problem in textbook

What is the probability that 2 get off at one stop and 2 at another stop?" The correct answer is supposed to be 5/72. How should I proceed with the problem? …
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0 votes
1 answer
1k views

Probability question in textbook

Show that the probability they win is 0.493." … P(10)}{P(10)+P(7)}+P(11)$$ where $P(k)$ denotes the probability of getting a sum of $k$ with one throw of the two dice. …
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11 votes
4 answers
3k views

Seating of $n$ people with tickets into $n+k$ chairs with 1st person taking a random seat

What is the probability that person $n$, the last person to enter the theater, finds their seat already occupied?" …
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2 votes
4 answers
2k views

Another textbook problem on probability

Find the probability that the numbers of the tickets form an arithmetic progression. [The order in which the tickets are selected does not matter.]" … Thus the probability must be 2C3/[(2n+1)C3]. However, the textbook gives n^2/[(2n+1)C3]. What went wrong? …
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1 vote
2 answers
56 views

(poisson distro) Why is my expansion of the messy summation for the answer wrong?

Given that $x$ sales were made in a certain hour, find the probability function for $Y$, the number of calls made in that hour. My steps: Let $X={\text{calls}}$, $Y={\text{sales}}$. …
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  • 2,783
0 votes
1 answer
42 views

Is this proposition correct?

$P(A\mid B)\leq \frac{a+b-1}{b}$ where $P(A)=a,P(B)=b$. I found this example problem on notes I took in class but I forgot to copy down how the prof proved the proposition. Maybe I miscopied the prop …
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  • 2,783
0 votes
1 answer
779 views

Textbook question about a weird lottery

.$ (b) Assuming that all tickets are sold, what is the probability that the operator will lose money on the lottery? I'm having trouble with this problem. …
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3 votes
1 answer
212 views

Why was I wrong doing this problem?

Find the probability there are $4$ or more spills in a $2$ month period." … Then I calculated the probability that there will be $3$ or $2$ or $1$ or no spills over $600$ days, then I subtracted it from 1. …
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1 vote
2 answers
255 views

Why is my variance calculation wrong?

Suppose $X$ has the the probability function: $$f(x)=\begin{cases} \frac{1}{2x} & \text{for }x=2,3,4,5,6\\ \frac{11}{40} & \text{for }x=1. \end{cases}$$ Find the mean and variance for $X$. …
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2 votes
4 answers
2k views

Playing chess until one party wins

Find the probability $A$ wins before $B$. Since the games are independent, I can simply calculate $P(A \text{ wins} \mid \text{somebody wins})$ right? The textbook does not have a solution. …
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0 votes
2 answers
294 views

Finding a maximum likelihood function

Let $X_{1},X_{2},\dots,X_{n}$ represent a random sample from a distribution with probability density function $$f(x;\theta)=\frac{x}{\theta}e^{-x^{2}/2\theta}\hspace{1em}x>0 $$ Find the maximum likelihood …
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  • 2,783
1 vote
1 answer
72 views

"Incremental" hypergeometric distribution?

Give the joint probability distribution of $X$ and $Y$. …
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  • 2,783
0 votes
1 answer
98 views

Keep on getting wrong value for linear regression $\beta$ estimator derivation

Consider the simple regression model through the origin $$Y=\beta x + R$$where $R\sim G(0,\sigma)$. Find the maximum likelihood estimator for $\beta$. I keep getting $$\hat{\beta}=\frac{\sum_{i=1}^{ …
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  • 2,783
0 votes
1 answer
919 views

Normal distribution for approximation of expected profit

Gambling: Crown and Anchor. Crown and Anchor is a game that is sometimes played at charity casinos or just for fun. It can be played with a “wheel of fortune" or with 3 dice, in which each die has its …
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