Miens genuine though
My Nan is in hospital atm so I respect them keeds looking after her.
AndItsKoren! wrote:Nice to see the Bendtner craze I started hasn't totally died out yet.
https://www.youtube.com/watch?v=7JZryiYT8X0#t=1m40sForest wrote:Reports coming in that Santa will be 20 mins early tonight as he doesn't have to stop in Connecticut for long.
Jord wrote:I stayed in bed until 3pm so it looks like I'll be up all night.
banner on the homepage.crump wrote:What Bendtner thing?
crump wrote:What Bendtner thing?
Forest wrote:Reports coming in that Santa will be 20 mins early tonight as he doesn't have to stop in Connecticut for long.
I've just found an 8 year old boy on the streets of [My town] on Christmas. His parents claim to know where he is but it's bullshit, I walked into their house hold and it's pretty clear that they didn't know where their son was. If it's up to me I'd take the kid home and spoil him for Christmas! So unfair. I shed a tear I admit that but that's a horrible thing to happen! Angriest I've been all year! Not fucking happy at all!
arsenalap11 wrote:Hmm no, that's more for 1st order ODE's, this is something to do with 2nd order ones. Hmm I am baffed
Rei Andros wrote:arsenalap11 wrote:Hmm no, that's more for 1st order ODE's, this is something to do with 2nd order ones. Hmm I am baffed
It occurs if you're solving a 2nd order homogenous ODE with constant coefficients. If the characteristic equation give you an imaginary root of the form: alpha+/-beta(i), then your general solution will be:
y = e^(alpha*t)cos(beta*t) + e^(alpha*t)sin(beta*t)
eg. 3+/-2i generates the general solution: y = e^(3*t)cos(2*t) + e^(3*t)sin(2*t)