| bio | website | |
|---|---|---|
| location | Budapest | |
| age | ||
| visits | member for | 2 years, 9 months |
| seen | yesterday | |
| stats | profile views | 1,452 |
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1d |
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Is the area of a line = 1? @Trevor: Yes, exactly. This response is pure nonsense. |
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1d |
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Curve through four points — simple algebra?? I see now what you want to do! I have deleted my response. |
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2d |
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HINT for summing digits of a large power @Dave: Yes, you are right. |
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2d |
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HINT for summing digits of a large power Sometimes the truth can be painful... |
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2d |
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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.) |
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HINT for summing digits of a large power added 351 characters in body |
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2d |
answered | HINT for summing digits of a large power |
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2d |
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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? |
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2d |
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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 $\mathbb R[x]$? |
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2d |
answered | For which values of $\alpha \in \mathbb R$ two improper integrals converge |
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2d |
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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. |
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2d |
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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! |
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May 18 |
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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!" |
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May 18 |
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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. |
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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? |
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May 18 |
answered | Sequence $(a_n)$ s.t $\sum\sqrt{a_na_{n+1}}<\infty$ but $\sum a_n=\infty$ |
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May 16 |
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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? |
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May 16 |
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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.) |
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May 15 |
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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? |
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May 15 |
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Confusing question on integers and probability First tell us what you think. |