Pikabing
New Member
Even IF I was adorable looking, after math....sigh!
Posts: 4
|
11.5
Mar 19, 2002 0:44:57 GMT -5
Post by Pikabing on Mar 19, 2002 0:44:57 GMT -5
For Q 34... I for alternating (-1) but I got that they rotate in pairs.. like in twos.. how do I show it? (also rotating cos and sin) Does anyone understand what I am trying to say here? like.. how do you summarize this for R? 1. 2cos2x 2. -4sin2x 3. -8cos2x 4. 16sin2x blah blah blah.... Maybe it's late at night.. I am stuck on summarize this R crap for more than 30 mins now.. I am moving on... thanks in advance! PS. Maybe I jsut did the derivative wrong?!?!? I AM SO CONFUSED!!
|
|
LiL-o
New Member
Posts: 3
|
11.5
Mar 20, 2002 20:23:31 GMT -5
Post by LiL-o on Mar 20, 2002 20:23:31 GMT -5
for 36 .. I can't see the pattern ... 1 1 2 6 24 ... never been good with these series and sequence things...
|
|
|
11.5
Mar 21, 2002 1:30:41 GMT -5
Post by Majin_Blues on Mar 21, 2002 1:30:41 GMT -5
don't try to find a pattern... work with what you already know..
hint: start with cosx and work your way up from there... (substitute an x with x2 or whatever the heck is in the altered thingy... and so on)
do the same thing for the second question
(i'm answering the wrong question, aren't i?)
|
|
|
11.5
Mar 21, 2002 14:02:04 GMT -5
Post by Rogue_Knight on Mar 21, 2002 14:02:04 GMT -5
For 34, I split it into two functions. One for even n, the other odd n. I'm not sure if this is legal. For 36, my TA told me to refer it to 4(i), where we do as Blues said, start with g(u)=cos(u), and find the P_g,n(u), and then evaluate at u=x^2. Then if you multiply the P_g,n(x) by x, you get what we want, namely xcos(x^2).
|
|