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10-19-2006, 04:29 PM
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| | Celebrate!!!!!!!!!!!!!!!
__________________ Quick's Prime Property:
For  and the ratio of numbers which is indivisible by any whole number  but  is  then | 
11-08-2006, 01:55 PM
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| | Posted the following two texts which didn't appear in LaTeX form,
1.
[math]\frac{dy}{dx}(2x^2+6) = 4x[\math]
2.
\documentclass{article}
\begin{document}
[math]\frac{dy}{dx}(2x^2+6) = 4x[\math]
\end{document}
What's wrong? | 
11-08-2006, 02:05 PM
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| | 1) you don't need all those document class stuff
and two, it's not [\math] it's [/math]
such as: [math]\frac{dy}{dx}(2x^2+6) = 4x[/math] makes
__________________ Quick's Prime Property:
For  and the ratio of numbers which is indivisible by any whole number  but  is  then | 
11-15-2006, 12:57 PM
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| | Hm, I just can't find how to make the inequality sign... \(ó.ò)/ | 
11-15-2006, 02:23 PM
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| | Hello, TriKri! Quote: | Hm, I just can't find how to make the inequality sign. |
Use \neq .  | 
11-15-2006, 03:29 PM
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| | Quote:
Originally Posted by Soroban Hello, TriKri!
Use \neq .  | that's the way I do it, Hacker's way is to write [math]\not =[/math] if that helps you to remember
__________________ Quick's Prime Property:
For  and the ratio of numbers which is indivisible by any whole number  but  is  then | 
11-20-2006, 05:08 AM
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11-20-2006, 04:04 PM
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| | Thanks! That can be useful.  Can someone show me how to make a Pascals triangle with LaTex code? Creating a new row with \\ wont work if I'm not creating a matrix or something similar with surrounding things. | 
11-20-2006, 04:09 PM
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| | Quote:
Originally Posted by TriKri Thanks! That can be useful.  Can someone show me how to make a Pascals triangle with LaTex code? Creating a new row with \\ wont work if I'm not creating a matrix or something similar with surrounding things. |
Type in: [draw]Point (100,80); Point (50,200); Point (150,200); Segment (1,2); Segment (1,3); Segment (2,3); Midpoint (4) [hidden]; Midpoint (5) [hidden]; Midpoint (6) [hidden]; Segment (7,8); Segment (7,9); Segment (8,9);[/draw] to get the picture at right.
__________________ Quick's Prime Property:
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