how do i solve this ):
AndyNagato - Lost City
Posts: 185 Arc User
http://img.photobucket.com/albums/v300/_hinata/MATH.jpg
how do i do this using partial fractions?
im looking for a step by step instruction on how to solve this, please help :c
how do i do this using partial fractions?
im looking for a step by step instruction on how to solve this, please help :c
Post edited by AndyNagato - Lost City on
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Google. Zzzzzzzzzz[SIGPIC][/SIGPIC]
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RedsRose - Lost City wrote: »Google. Zzzzzzzzzz0
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i did not learn integrals yet. if you want, i hope by July i'll be able to help you.P.S.F. (Professional Spamming Firm) Founder and actual Owner. b:cool
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I would recommend reading the textbook that tends to go along with math classes b:victory
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eatwithspoons wrote: »I would recommend reading the textbook that tends to go along with math classes b:victory0
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AndyNagato - Lost City wrote: »sadly our book is out of print, we dont entirely have enough at the school to go around, i have to wait really close to the due date to get my hands on one :[
Wow that sucks!
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Well start by rearranging the top and factoring by grouping:
Can you figure it out from there? I got to that from googling how to do it...b:chuckle
Edit: Don't mind my "handwriting", was writing on OneNote with a touchpad. Too lazy to get pen and paper.[SIGPIC][/SIGPIC]
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yes, thank you.0
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got another one:
http://img.photobucket.com/albums/v300/_hinata/math2.jpg
k this one, I substituted tan( t) for x, and sec^2( t)dt for dx
when I do integration by parts I get stuck in this infinite loop if integrationbypartsing and can't clear the integral sign thing out of the equation so idk what to do there or even if I did it right up to that point
the starting problem is in top left
o and it should be dx=sec^2(theta)d(theta)
forgot the d part0 -
omg that looks similar to my math!
are you in algebra I???? thats what i'm in but i'm failing it atm b:chuckle[SIGPIC]http://i933.photobucket.com/albums/ad175/beinghope/beinghopesiggie.png[/SIGPIC]
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BeingHope - Harshlands wrote: »omg that looks similar to my math!
are you in algebra I???? thats what i'm in but i'm failing it atm b:chuckle0 -
Hey, that has those x's and y's. Is that an English course?
My calculus course doesnt start until 2 weeks. Doing a course called Higher/Advanced functions atm (course code: MHF4U). Dont know if such a course exists in America. The name scheme is different too.I was early taught to work as well as play,
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That 1 + x^2 is nagging me, it looks SO much like a trig identity but not quite...I think however you do it, you have to turn it into a trig identity somehow. b:surrender Not quite sure how though.[SIGPIC][/SIGPIC]
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as is shown in the work:
tan was substituted for x, then the trig identity 1 + tan^2(x) = sec^2(x) was used0 -
it already is a trig identity , just not sure where to go0
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That wasn't what I meant, I used bad terminology. Probably because I'm not quite to this area of integration in my class, but it reminded me of an inverse trigonemetric function.
Maybe not b:surrender I'm working almost entirely off of google here rofl.[SIGPIC][/SIGPIC]
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(this is my homework we're all doing here lol)
the 1 + x^2 became just the secant, and then cancelled completely with the sec^2(t)dt that was substituted for dx, leaving the integral tan^3(t)sec(t)dt
I then used integration by parts, giving me:
sec(t)tan^2(t)-2(the integral: tan(t)sec^3(t)dt)
however, when try to use integration by parts on the remaining integral, I just keep getting the same thing, alternating endlessly between integrals tan^3(t)sec(t)dt and tan(t)sec^3(t)dt, so I don't know how to proceed. I donno if I did something wrong in earlier steps or if I should be doing something at this point that I don't know I should be doing0 -
I'm also stuck on http://img.photobucket.com/albums/v300/_hinata/math4.jpg and http://img.photobucket.com/albums/v300/_hinata/math3.jpg if anyone has any ideas about either of those ;_;0
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I have to read the entirety of A Tale of Two Cities by tomorrow morning, so I can't keep looking up things to help sorry XD But I did find this and I thought it was interesting.
http://integrals.wolfram.com/index.jsp[SIGPIC][/SIGPIC]
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ooh thats cool o:
and thanks very much for the help with the first one! I never would've gotten that haha0 -
I remembered how to solve one of these on the bus this morning...b:sad[SIGPIC][/SIGPIC]
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