Hi
I've been working on a problem and I'm nearly there but I'm struggling with the integration part at the end and was hoping you might be able to help if you have the time. The original question was
\int \int (y^2 z^2 + z^2 x^2 + x^2 y^2) \: dS
Evaluated on the region of z^2 = x^2 + y^2...
Hi there
I have a proof that I need to try to work out but I'm not really getting too far and need help if you could at all. The question is
Consider C [0,1] with the sup metric. Let f:[0,1]→R be the function given by f(x)=x²+2. Let B={g Є C[0,1]: 1 ≤ d(g,f) ≤ 3}
Describe the region in...
Topology
Hi andytoh
Thank you for taking the time to reply to my question. Just one thing, I'm new to this so could you tell me what WLOG means?
Thanks again
Hi
I've been working on a problem and I'm nearly there but I'm struggling with the integration part at the end and was hoping you might be able to help if you have the time. The original question was
\int \int (y^2 z^2 + z^2 x^2 + x^2 y^2) \: dS
Evaluated on the region of z^2 = x^2 + y^2...
Hello
I have a proof that I need to try to work out but I'm not really getting too far and need help if you could at all. The question is
Let A and B be two subsets of a metric space X. Prove that:
Int(A)\bigcupInt(B)\subseteqInt(A\bigcupB) and Int(A)\bigcapInt(B) = Int(A\bigcapB)
I...