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seen Sep 15 at 9:54

Moderator for Puzzling.SE

They told me I should write something here, so this is what I had to say.

日本語を勉強する。

"Truly! Twas Gimoneus the wise, grand sorcerer of Elantorfan, keeper of the ancient rune of Turgochit, came nearest to slaying the mighty dragon of Ralmorgantorg; for he was old and sinewy, and the wretched beast near choked to death on his femur."


Jul
2
awarded  Curious
Jun
2
revised Simple algebra formula for which I can't find the right answer
I don't have edit privileges, but this is just a rollback of the previous edit.
Jun
2
suggested suggested edit on Simple algebra formula for which I can't find the right answer
May
12
revised Does there exist an unbounded function that is uniformly continuous?
spelling, clarity
May
12
suggested suggested edit on Does there exist an unbounded function that is uniformly continuous?
Apr
15
comment Limit is found using polar coordinates but it is not supposed to exist.
It's odd - this conflicts with what I was taught last semester, that converting to polar is a foolproof way of proving a limit exists.
Mar
31
revised Dividing 100% by 3 without any left
introduction removed per MSO guidelines
Mar
31
suggested suggested edit on Dividing 100% by 3 without any left
Mar
14
awarded  Yearling
Mar
14
comment Why $\lim_{z\to\infty}\frac{\sin(z)}z$ doesn't exist?
@mrf Good point. Didn't catch that one.
Mar
14
comment Why $\lim_{z\to\infty}\frac{\sin(z)}z$ doesn't exist?
Hint: Wolfram|Alpha agrees with you.
Mar
14
answered Calculus Integration answer
Nov
15
comment Evaluating the Average value of f(x)
@Sam Substitute $12$ for $x$ in $\ln|x|$.
Nov
15
comment Evaluating the Average value of f(x)
@Sam Please review the fundamentals of integration; $12$ comes from the integral's limits, substituted into the integrand $\ln|x|$.
Nov
15
answered Evaluating the Average value of f(x)
Nov
15
comment Evaluating the Average value of f(x)
Mind adding that to your question? Also, your values for $a$ and $b$ conflict with the solution given.
Nov
15
comment Evaluating the Average value of f(x)
This is not a complete problem. $f(x)$ must be defined as something, likely $\frac{1}{x}$. Additionally, $a$ and $b$ must have values for this to come out to an answer. I can assume they are $10$ and $\frac{1}{10}$, though.
Oct
27
comment Average arc length between two random points on a unit sphere?
@steve That is a very good idea, thanks! I'll take a look at that.
Oct
27
comment Average arc length between two random points on a unit sphere?
@steve No, since the probability (afaik) should be different if both points may be moved. Correct me if I'm wrong, though; this is an assumption I'm making.
Oct
27
comment Average arc length between two random points on a unit sphere?
@Lord Ah, yeah, you're right. My mistake.