11,835 reputation
11240
bio website
location Budapest
age
visits member for 2 years, 9 months
seen yesterday
stats profile views 1,452

1d
comment Is the area of a line = 1?
@Trevor: Yes, exactly. This response is pure nonsense.
1d
comment Curve through four points — simple algebra??
I see now what you want to do! I have deleted my response.
2d
comment HINT for summing digits of a large power
@Dave: Yes, you are right.
2d
comment HINT for summing digits of a large power
Sometimes the truth can be painful...
2d
comment HINT for summing digits of a large power
If you find one, let me know! (Just don't waste too much of your life looking for it.)
2d
revised HINT for summing digits of a large power
added 351 characters in body
2d
answered HINT for summing digits of a large power
2d
comment Circular Motion
Given the oddness of the second sentence ("The car experiences a friction..."), I suspect that the OP has left out some crucial information here. Are we told what this friction is, for example?
2d
comment How to show that $x-1$ and $x^2+x+1$ are irreducible over $\mathbb R[x]?$
Still not right! You're not paying attention, user78452. Are you aware that, for instance, $3x-3$ divides $(x-1)(x^2+x+1)$ in $\mathbb R[x]$?
2d
answered For which values of $\alpha \in \mathbb R$ two improper integrals converge
2d
comment For which values of $\alpha \in \mathbb R$ two improper integrals converge
But $|\ln(x)| \to \infty$ as $x \to 0_+$, so your inequality is false.
2d
comment How to show that $x-1$ and $x^2+x+1$ are irreducible over $\mathbb R[x]?$
Your edit is wrong. $f(x)$ can be $\alpha$ or $\alpha(x-1)(x^2+x+1) $ or $\alpha(x-1)$ or $\alpha(x^2+x+1)$, where $\alpha$ is any unit of $F[x]$. You might say that that's obviously what you meant, but it's important to get these things right!
May
18
comment Is the value of $\pi$ in 2d the same in 3d?
It's like you go to a Japanese language forum, and ask a question like "Why don't the Japanese speak English instead? You certainly won't catch me speaking Japanese!"
May
18
comment Is the value of $\pi$ in 2d the same in 3d?
Voting to close. See the linked question for motivation. Also, about "Assume no math skills": this is a mathematics forum.
May
18
answered The population of a certain bacteria can multiply threefold in 24 hours. If there are 500 bacteria now, how many will there be in 96 hours?
May
18
answered Sequence $(a_n)$ s.t $\sum\sqrt{a_na_{n+1}}<\infty$ but $\sum a_n=\infty$
May
16
comment probability that a random line segment parallel to the hypot. of a triangle with legs 3 and 4 will inclose an area of at least half
"The value of the proportionality constant"? What does that mean?
May
16
comment probability that a random line segment parallel to the hypot. of a triangle with legs 3 and 4 will inclose an area of at least half
The problem is badly posed. What does it mean to draw a line segment "at random"? Probably the question setter means that the distance of the line segment from the hypotenuse is uniformly distributed between 0 and its maximum possible value. But it should have been made clear. (You are right about the legs containing the right angle.)
May
15
comment Could someone help me calculate the areas in this map?
@acosmos, you ignored Hagen's comment! You really can't pretend that rectangles at the equator have the same area as rectangles near the poles. Unless your world is cylindrical?
May
15
comment Confusing question on integers and probability
First tell us what you think.