Wondering if Carrotsticks can provide Girraween 2009 assessment #1, im particularly interested in testing myself since you said it was a difficult paper!
Given I_n=\int_{e^-1}^{1} (1+lnx)^n dx = 1-n(I_(n-1)) and J_n=\int_{e^-1}^{1} (lnx)(1+lnx)^n dx for n=0,1,2,3,...
show that J_n=1-(n+2)I_n for n=0,1,2,3,...
Sorry for my sloppy latex input
PS: is there a way to input latex on this forum?
Hi all,
Im after Sydney grammar, james ruse(not 2011) and baulkam hills yr 9 or 10 half-yearly or yearly papers. I have a bunch of abbotsleigh or pymble ladies to trade if needed.
Please PM me.
Thank heaps!
Given z^6+z^3+1=[z^2-2zcos(2pi/9)+1][z^2-2zcos(4pi/9)+1][z^2-2zcos(8pi/9)+1], prove that
2cos(3x)+1=8[cos(x)-cos(2pi/9)][cos(x)-cos(4pi/9)][cos(x)-cos(8pi/9)]