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primary school captain gang

But if you look carefully at my diagram the bridge remains standing even with the point load on top. Hope this helps

whats the maths like in engineering studies?

wow, so technically i can convert to exponential form really quickly now this is great

my fx82au or the new calculator???

yes the only downfall. i was looking at that new casio thats coming out next year that tywebb was posting about that can do vectors and complex stuff and i might buy that and bring both calculators with me (the fx82au as a good luck charm of course)

the fx82au will always remain on top. my year 7 model has never failed me and i plan to bring it with me into the hsc

latex champ

this isnt much help but is this from the further complex numbers topic? and how did you do part ii)

im caught up between wanting to study math or civil engineering

do unis look at suspensions when getting early entry apps?

aah that makes a lot more sense, i dont know why i thought i could just leave a 1- there

Prove by MI that for all int. n >= 1 , \frac{1}{2!}+\frac{2}{3!}+\frac{3}{4!}+....+\frac{n}{(n+1)!}=1-\frac{1}{(n+1)!} Hi, i'm able to prove this but I had to change my approach. I'm still confused as to how my first approach wasnt working For my 1st approach, I was left with LHS =...

i dont do engineering studies but this design came to me in a dream, i hope this helps

i think to cater to both sides of the argument we should leave it as t^(n+0.5)

sounds good mate might just turn yourself into a monk

now go run another 2 marathons to show me you can do literally anything right now

Vall ive always wondered, did you do your IPT hsc in year 10?

pretty sure the only time you'd need to know about power series or maclaurin/taylor series is when proving that re^(ix) = r[cosx+isinx]. a power series is used to represent e to the power of ix as an infinite series of polynomials, and the maclaurin/taylor series do the same but represent sine...