| bio | website | |
|---|---|---|
| location | Marrakesh, Morocco | |
| age | 20 | |
| visits | member for | 1 year |
| seen | yesterday | |
| stats | profile views | 443 |
- It is the unknown we fear when we look upon death and darkness, nothing more.
- After all, to the well-organised mind, death is but the next great adventure.
- It is our choices, that show what we truly are, far more than our abilities.
- He Voldemort never paused to understand the incomparable power of a soul that is untarnished and whole.
- Of course it is happening inside your head, Harry, but why on earth should that mean that it is not real?
— Professor Albus Percival Wulfric Brian Dumbledore
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Feb 25 |
comment |
Number base conversion sorry, my bad. How did you divide 1e7 by 7 in base $16$? |
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Feb 25 |
comment |
Number base conversion but this is because the computer can do mathematical operation in base $16$. Can I do the inverse of what you did with a computer i.e. converting from base $7$ to base $16$ without going through decimal? |
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Feb 25 |
asked | Number base conversion |
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Feb 24 |
accepted | On Ceva's Theorem? |
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Feb 24 |
reviewed | Reviewed Determining a point's coordinates on a circle |
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Feb 24 |
reviewed | Approve suggested edit on proving of properties of the modulus function by exhaustion - $\forall\ x \in\mathbb{ R} : |xy| = |x||y| $ |
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Feb 23 |
comment |
Help with the inequality $\sum_{k=1}^{1006} \sqrt{k \cdot (2014-k)}<506^2\pi$ @HaraldHanche-Olsen my thought exactly. looks like a contest's problem to me but one can't say if it is current or not. |
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Feb 23 |
comment |
Help with the inequality $\sum_{k=1}^{1006} \sqrt{k \cdot (2014-k)}<506^2\pi$ nobody is really good at Maths, we all try, so try something too. |
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Feb 23 |
revised |
Algorithm for learning combination preferences added 533 characters in body |
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Feb 23 |
answered | Algorithm for learning combination preferences |
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Feb 23 |
reviewed | Approve suggested edit on differential geometry about neither local isometry nor conformal map |
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Feb 23 |
reviewed | Approve suggested edit on Find Maclaurin series of $(\sin(x^3))^{1/3}$ |
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Feb 23 |
comment |
Whats the size of the angle the diagram is ambiguous and no assertion can be made about the exact value of $\varepsilon$. |
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Feb 23 |
comment |
Whats the size of the angle what have you tried? Where are you having problems? |
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Feb 14 |
answered | Romantic Math Equations |
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Feb 14 |
comment |
Vector Analysis (Phasor-diagrams) of poly-phased circuits @Qmechanic I deleted the other one because at least I've gotten a response here. |
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Feb 14 |
asked | Vector Analysis (Phasor-diagrams) of poly-phased circuits |
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Feb 6 |
answered | simplyfying a mathematical expression |
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Feb 6 |
comment |
simplyfying a mathematical expression could you include the reference in your question? |
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Feb 6 |
comment |
simplyfying a mathematical expression Your question is ambiguous. The simplest way to calculate factorial is the way you stated above. This is obviously from an algorithm problem that tackles the overflow of the factorial function. But to attract good responses to your question, you need to explain what you want exactly. |