when i submitted the 2001 moriah paper to the resources section of this site i left out the solutions
i submitted the solutions a few weeks ago but they havent been put up yet so im attaching them to this post
A function f(x,y) is said to be homogeneous of degree n if f(tx,ty) = t<sup>n</sup>f(x,y) for all t>0. Show that such a function satisfies the equation:
x * <sup>∂f</sup>/<sub>∂x</sub> + y * <sup>∂f</sup>/<sub>∂y</sub> = nf
thanks in advance to anyone that can help
i just applied for a transfer through uac and need some help:
is the uac code for elec eng/maths the same as elec eng (425008)?
where can i find the subjects needed for the combined program
does it cost full fee to do subjects in the summer session
thanks in advance to anyone that...
hey, does anyone know if i can change from 1st year comp eng to elec eng without loosing any time in completing the degree?
also, when looked up the first year subjects for elec eng, one said COMP1011 and the other COMP1091. does anyone know which one is more up to date. thanks
Suppose that <i>f</i> is a continuous at 0 and that for all x, y є R,<i> f </i>(<i>x</i> + <i>y</i>) = <i>f </i>(<i>x</i>) + <i>f </i>(<i>y</i>)
(a) Show that <i>f</i> (0) = 0.
(b) Prove that <i>f</i> is continuous at every point a є R.
im ok with part (a) but i have no idea how...
I am offering tutoring for 2 and 3 unit maths for $13.50 per hour to anyone who lives around Caringbah. I can provide study resources and outside tutoring sessions you can email me with problem questions.
I did my HSC this year and based on my school trial results I was given a place at UOW...
I tried to work out the surface area of a sphere through calculus and came up with pi^2 * r^2 and I cant see any errors in my working. Can you see where Ive gone wrong? (see attachment)
Thanks.