i gotta write up a bunch of derivatives for "homework"; is there a place that i can latex it up and it spits out the text to print it?
write the basic derivatives like d/dx (sin x) = cos x
\[y=cos(tan(x))\]\[y' = -sin(tan(x))sec^2(x)\]
Latexlab
not sure what you mean. if you write the latex your editor will convert to pdf right?
\sin gets rid of the italics
I think I misunderstood.
i that is kind of cool. web based editor using google docs?
Yup, not bad either...
lol ... just write the basic derivatives ... i almost wet myself on that one
and you want to print them out right?
yes, my handwriting is not good for turning in math homework :)
i could have written that up as begin{align} i think and forgone most of thos y's
ah How did you do that estudier
In my Firefox, if right click, as well as show source u can choose format MathML and copy that instead.
I can do that too
That's how I did, copy and paste into blank file with .html extension
okay Got it. Thank You estudier
@amistre why not just use latex editor?
That's the other way, probably quicker than taking from here..
and @ estudier, this doesn't seem to like $ command for in line math. that is what i use. is there another way?
Which?
the google docs
hehe It worked
U can set it up to compile with your distribution...
Compiler..settings
i am happy with texmaker works quickly and easily and i don't even compile. just go to preview and then have the option to view in "external view" save a copy and voila
Yes, I think for ur own stuff, on your own pc is fine. Other is better for online storage and sharing....
Still not exactly clear what Amistre wanted though...
i want: to be able to type pretty looking equations instead of the: y' = e^x[(x+1)/(x-1)]^2 that ascii produces :)
thats the review from your "test.html"
OK, it is browser problem, math fonts needed. Ishaan and I have Firefox, they are built in.
type it in to google docs that estudier sent. that is what i did. worked pretty well
did you see the pdf i sent? it is what you wrote
the pdf is nice; need to left align in tho
i just copied what you wrote, compiled and converted to pdf . let me see if i can align left
i cant recall the align commands at the moment :)
i usually just use $ but it doesn't seem to work here
Multiline, gather, align are at that link...
some of these are not working for me in google doc. if you really want to use latex probably easier to use latexmaker or some other editor
Try development version (menu at top)
too hard for me
i am going to get this for sure
i figure i can type it out here to preview it, and take it someplace else to form it into a printable version :)
i got it !
not bad but i can't figure out why the first line is not displaying in math mode
i used the google doc link estudier sent, copied and pasted, compiled, and then viewed in pdf
btw \tan gets rid of italics
i like the italics, makes me feel like im writing in cursive ;)
you want these i will copy and paste them for you
just put \sin(x) or \tan(x) will get rid of cursive
yeah, my end goal is to get them into a file that I can print out :) thnx
i got one more ....
.... and they all lived happily ever after, the end :)
oh i missed the last two hold on
the aligns didnt match up on the pdf .... my (=)s are all over the place, other than that it looks good, barring the last 2 o course
i saved it to me desktop but it wont let me edit it to move them over any
that is because i sent a pdf
last two are messing up. let me open a new doc and try them
i can't seem to make the last two work
if anything that should be all the latex in one fell swoop
there are a few delimiters that might not show in the "source" for 52 and 56
ack!! ... i thought id source up as a whole, but its still in pieces :)
yeah there is something up. let me see if i can figure i tout
the first batch worked no problem
\begin{align} 2)\ y&=cos(tan(x))\\ y'&=-sin(tan(x))\ sec^2(x)\\ \\ 4)\ y&=\frac{3x-2}{\sqrt{2x+1}}\\ y'&=(3x-2)'(2x+1)^{-1/2}+(3x-2)(2x+1)'^{-1/2}\\ &=3(2x+1)^{-1/2}\ +\ (3x-2)\frac{-2}{2}(2x+1)^{-3/2}\\ &=(2x+1)^{-3/2}\left(3(2x+1)-(3x-2)\right)\\\\ &=\frac{6x+2-3x+2}{(2x+1)^{3/2}}\\\\ &=\frac{3x+5}{(2x+1)^{3/2}}\\\\\\\\ 6)\ y&=\frac{e^x}{1+x^2}\\\\ y'&=\frac{e^x(1+x^2)-e^x(2x)}{(x^2+1)^2}\\\\ &=\frac{e^x+e^xx^2-e^x2x}{(x^2+1)^2}\\\\ &=e^x\frac{x^2-2x+1}{(x^2+1)^2}\\\\ &=e^x\frac{(x^2-1)^2}{(x^2+1)^2}\\\\ &=e^x\left(\frac{x^2-1}{x^2+1}\right)^2\\\\ 8)\ y&=e^{-t}(t^2-2t+2)\\ y'&=e'^{-t}(t^2-2t+2)+e^{-t}(t^2-2t+2)'\\ &=-e^{-t}(t^2-2t+2)+e^{-t}(2t-2)\\ &=-e^{-t}\left((t^2-2t+2)-(2t-2)\right)\\ &=-e^{-t}(t^2-2t+2-2t+2)\\ &=-e^{-t}(t^2-4t+4)\\ &=-e^{-t}(t-2)^2\\\\\\ 10)\ y&=e^{mx}cos(nx)\\\\ y'&=e'^{mx}cos(nx)+e^{mx}cos'(nx)\\ &=me^{mx}cos(nx)-ne^{mx}sin(nx)\\ &=e^{mx}(m\ cos(nx)-n\ sin(nx))\\\\\\ 14)\ y&=\frac{1}{sin(x-sin(x))}\\\\ &=(sin(x-sin(x))^{-1}\\\\ y'&=-(sin(x-sin(x))^{-2}\ cos(x-sin(x))\ (1-cos(x))\\\\ &=\frac{cos(x-sin(x))\ (1-cos(x))}{-sin^2(x-sin(x))}\\\\ &=\frac{cos(x-sin(x))\ (cos(x)+1)}{sin^2(x-sin(x))}\\\\\\ &=\cot(x-sin(x))\ \ (\cos(x)+1)\ \ \ csc(x-sin(x))\\\\ 16)\ y&=ln(csc(5x))\\\\ y'&=\frac{-5csc(5x)cot(5x)}{csc(5x)}\\\\ &=-5cot(5x)\\\\ 20)\ y&=ln(x^2e^x)\\\\ y'&=\frac{x'^2e^x+x^2e'^x}{x^2e^x}\\\\ &=\frac{2xe^x+x^2e^x}{x^2e^x}\\\\ &=\frac{2x+x^2}{x^2}\\\\ &=\frac{2+x}{x}\\\\ 22)\ y&=sec(1+x^2)\\\\ y'&=2x\ sec(1+x^2)\ tan(1+x^2)\\\\ 26)\ y&=\sqrt{sin(\sqrt{x})}\\\\ y'&=\frac{cos(\sqrt{x})}{2\sqrt{sin(\sqrt{x})}}*\frac{1}{2\sqrt{x}}\\\\\\ &=\frac{cos(\sqrt{x})}{4\sqrt{x\ sin(\sqrt{x})}}\\\\ 32)\ y&=e^{cos(x)}+cos(e^x)\\\\ y'&=-sin(x)\ e^{cos(x)}-e^x\ sin(e^x)\\\\ 44)\ y&=\frac{sin(mx)}{x}\\\\ y'&=\frac{x*sin'(mx)-sin(mx)x'}{x^2}\\\\ &=\frac{mx\ cos(mx)-sin(mx)}{x^2}\\\\ 52)\ &\ g(t)=t\ sin(t)\text{; find }g''(\frac{\pi}{6})\\\\ \\ \ \ \ g(t)&=t\ sin(t)\\\\ g'(t)&=t'sin(t)+t\ sin'(t)\\\\ &=sin(t)+t\ cos(t)\\\\ g''(t)&=sin'(t)+t'\ cos(t)+t\ cos'(t)\\\\ &=cos(t)+cos(t)-t\ sin(t)\\\\ &=2cos(t)-t\ sin(t)\\\\ g''(\frac{\pi}{6})&=2cos(\frac{\pi}{6})-\frac{\pi}{6}\ sin(\frac{\pi}{6})\\\\ &=2(\frac{\sqrt{3}}{2})-\frac{\pi}{6}*\frac{1}{2}\\\\ &=\sqrt{3}-\frac{\pi}{12}\\\\ 58)\ &\text{ Find the equation of the tangent line @ (0,-1).}\\\\ \ \ \ \ \ \ y&=\frac{x^2-1}{x^2+1}\\\\\\ y'&=\frac{2x(x^2+1)-2x(x^2-1)}{(x^2+1)^2}\\\\ &=\frac{2(0)(0^2+1)-2(0)(0^2-1)}{(0^2+1)^2}=0\\\\\\ &\text{The equation of the tangent line @ (0,-1) is:}\ \ y=-1 \end{align}
thats all on one block now
let me try that
That came out ok on a web page..
its due tomorrow, so no real rush; i gotta go to discrete at the moment; thnx and good luck. I got the textbook in the mail yesterday, again thank you for letting me have it, i really do appreaciate it :)
everything is good but it is rendering your text in italicx
might need to amend the texts as what \textff or something?
i use \text{} which is what you used
if it was me i would say close enough for government work
if this shows up, this is what i ended up with. I took a screenshots and saved each question in its own picture file on paint; then inserted the pictures in a MSWord doc, and printed :)
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