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. The full changelog can be found in the complete readme. The following lines contain the required output files:.Q:
Find the Exact Answer to a Volta Experiment – Probability problem
A Volta unit consists of an inner sphere surrounded by an outer sphere. The inner sphere has a capacity $W$ and the outer sphere has a capacity $X$. If we drop a coin into the Volta unit, the chances of it getting stuck on the outer sphere are exactly the same as the chances of it getting stuck on the inner sphere. If the Volta unit is now tested by placing $2$ pennies in it and then removing them simultaneously, what is the probability that they both land on the inner sphere?
A:
Assume the coin lands on the inner side first. Then there are $\binom{W}{2}$ equally likely outcomes. Pick the $2$ things on the inner side. Then pick which one of the two pennies on the outer side lands on each of them. There are $\binom{W}{2}$ ways of picking which thing on the inner side lands on which thing on the outer side.
How many ways are there for them to land on the outer side?
The answer is $\binom{X}{2}$, since there are $X$ things on the outer side. However, we have to count double to make sure that the two things on the outer side don’t match up.
Q:
Compute this limit using an infinite sum
$$
\lim_{x \to \infty} \frac{1-x+\frac{x}{2} – x(1+x+\frac{x^2}{4} + \ldots +\frac{x^n}{2^n})}{x^3}
$$
Now I know that this limit is of order $\frac{1}{x^2}$, and that a sum of an infinite number of $\frac{x^{n+1}}{2^n}$ is of order $\frac{1}{x}$; so I thought that I could
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