Derivatives:
Find the 45th derivative of: \[\LARGE y=cos(2x)\]
Ooo interesting problem :o
laughing out loud here's the trick, at the 4th derivative it goes back to original function
if you don't believe me, try it
Well the sign/cosine go back to the start. We keep getting factors of 2 though. So it won't be exactly the same :)
Yup, it's that 2 that's the problem~
So the 0th derivative has a 2^0 in front, yes?
How bout the first derivative? 2^1?
What do you think for the 45th? ;D
Don't you have to bring the 2 out in front tho? o_O
\[\Large\bf\sf y0=\cos(2x)\]\[\Large\bf\sf y1=2(-\sin(2x))\]\[\Large\bf\sf y2=2^2(-\cos(2x))\]
What do you mean igi? :o
you would put something in the front blah blah blah sin(2x)
-2^45 sin(2x)
Whoops, I mis-interpreted you guys. What I was trying to say is what you and nin just said
lameeee +_+ you gave the answer.
laughing out loud
At least I know how he got it tho :3
ok good c:
I usually don't do this, but I don't want him to actually put 2x2x2x2.....
Do you though? c: Do you understand what he was saying with the multiples of 4 thing?
Yea, nin saved me time xD
someone is late in the game
Thanks guys :)
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