Hi.
I am trying to find the classical turning points in semi-parabolic coordinates for the hydrogen atom when an electric field is being applied to it in the y-axis. I am reading an article for those who are interested called Classical, semiclassical, and quantum dynamics in the lithium Stark...
Hi.
I am trying to find the classical turning points in semi-parabolic coordinates for the hydrogen atom when an electric field is being applied to it in the y-axis. I am reading an article for those who are interested called Classical, semiclassical, and quantum dynamics in the lithium...
There the well known theorem that every open set (I'm talking about R here with standard topology) is the union of disjoint open intervals. Now, looking at the geometry, it seems that between any two adjacent open intervals which are in the union constituting our open set there is a closed...
Q) A closed chamber containing working refrigerator is pefectly insulated and d door of refrigerator is opened, wat ll happen to temperature inside the chamber
a)Decrease
b) Remain same
c) Increased
d) Cant say coz it depends on quality of insulation
Homework Statement
show that (the range of) a sequence of points in a metric space is in general not a closed set. Show that it may be a closed set.
2. The attempt at a solution
I don't know where to start.
For example, if we are given a sequence of real numbers and the distance...
f(x)=1/x closed set??
A book I'm reading now says the graph of f(x)=1/x is a closed set, how come??
Its range is [(-\infty,0)\cup (0, \infty). A set is closed iff every convergent sequence has a limit point in the set. If a sequence converges to 0, then 0 is not in the range
In a closed piping system (such as a chilled or hot water system in a tall building), is the water pressure at the top less than that at the bottom?
Bernoulli's equation would lead you to believe that it is, but I cannot find anything explicitly stating that this applies to closed systems...
Homework Statement
1. Find an uncountable number of subsets of metric spaces \left(\mathbb{R}^{n},d_{p}\right) and \left(\mathbb{C}^{n},d_{p}\right) that are neither open nor closed.
2. If 1\leq p<q , then the unit ball in \left(\mathbb{R}^{n},d_{p}\right) is contained in the unit ball in...
Hi,
one of the problems that inflation right after the Big Bang solves is the horizon problem. While this post is not really related to inflation, I was wondering why a closed universe is not a more favorable candidate for the solution to that problem, rather than inflation.
Perhaps I...
Homework Statement Given \mathbf{F} = \nabla f\; where \;f(x,y) = sin(x-2y)
Find a curve C that is not closed and satisfy the equation
\int_C \mathbf{F}\cdot dr = 0The Attempt at a Solution
\nabla f = \;<cos(x - 2y),-2cos(x-2y)>
So to satisfy the dot product being 0 (I am hoping I can do...
Ok this is solely for my interest. I should know this if I were taking Grade 12 Chemistry, but I haven't had this course in two years, and neither have I continued in pure science since then so please if you know better tell me if this is correct AND if it is only so because the case is of a...
Homework Statement
If Dr is a closed disk of radius r centered at (a,b) find lim r->0 (1/pir2) \int\intfdA over Dr.
The Attempt at a Solution
From mean value equality, \int\int fdA = f(x,y)A(D) where A(D) is the area of the region which here is pir2. So the lhs becomes lim r->0 f(x,y)...
Hello everyone, curious about something here.
I saw a demonstration lately were a magnet was dropped down a copper pipe and the magnet dropped very much slower than expected. What I got to thinking was, if you replaced the copper pipe with the same quantity of insulated copper wire in a...
Homework Statement
evaluate integral around a closed contour (C) of f(z) dz, where C is the unit circle centred at the origin and f(z) is (sin z)/z
Homework Equations
The Attempt at a Solution
well, the textbooks don't give a similar example
Hello,
If I put a voltmeter over a (pn-junction) diode, do I measure anything?
I would intuitively say "no".
Is the following picture correct?
So let's say the P-region is to the right, N-region to the left. If I were to attach a voltmeter across it, I'd have to attach a metal wire...
UC Davis department admissions closed?!? (Anger enclosed)
So UC Davis dropped a damn bombshell on me this morning. I applied to the universities Department of Applied Science Graduate Program for the Fall 2011 semester. I get an e-mail this morning, MARCH 31ST, that I'm not even rejected, BUT...
Homework Statement
1kg of water that is initially at 90 degrees celsius with a quality of 10% occupies a spring loaded piston cylinder device. The device is now heated until the pressure rises to 800kPa and the temperature is 250 degrees c
Determine the total work done during this process...
Hi, Everyone:
I have a quadratic form q, defined on Z<sup>4</sup> , and I know the value of
q on each of the four basis vectors ( I know q is not linear, and there is a sort
of "correction" for non-bilinearity between basis elements , whose values --on
all pairs (a,b) of...
Hi All,
I've come across a theorem that I'm trying to prove, which states that:
The quotient group G/H is a discrete group iff the normal subgroup H is open. In fact I'm only really interested in the direction H open implies G/H discrete..
To a lesser extent I'm also interested in the H...
I would like a second opinion on my answer to this question as I'm confusing myself thinking about my proof. Any input is appreciated
Homework Statement
"Let (X, ||.||) be a complete normed linear space and Y \subsetX be a non-empty subspace of X. Then (Y, ||.||) is a normed linear...
I would like a second opinion on my answer to this question as I'm confusing myself thinking about my proof. Any input is appreciated
Homework Statement
"Let (X, ||.||) be a complete normed linear space and Y \subsetX be a non-empty subspace of X. Then (Y, ||.||) is a normed linear space...
So I am reading a text written by my Thermodinamics professor and I find something that I still can't accept.
"(Sistema fechado) É aquele que não troca massa. (...) Um sistema fechado é dito isolado quando não troca energia. Entretanto, essa definição de sistema não é consistente com a teoria...
Hey guys,
i just started taking a course on ST and so far we discuss the closed string following Green, Schwarz, Witten.
I don't see the point of constructing the Virasoro algebra (formula 2.1.85 in GSW) if the corresponding generators are zero due to the constraints. Or to put it differently...
1. http://img856.imageshack.us/i/scanpic0001.png/
using tuning forks, you're supposed to choose 7 notes and find the frequency and length then find an approx speed for sound. we did this with logger pro and a USB microphone device and glass tubes. i plugged in my data to this eq'n: fn =...
I need help understanding this conceptually, so can anybody please correct me and help me understand this?
If I'm correct then just say so.Diagram: http://i324.photobucket.com/albums/k327/ProtoGirlEXE/labVpic3.jpg
the circles are bulbsOk so the basically in an open circuit there is no flow and...
Homework Statement
Prove a proper continuous function from R to R is closed.
Homework Equations
proper functions have compact images corresponding to compact preimages, continuous functions have open images corresponding to open preimages, in R compact sets are closed and bounded...
Homework Statement
(X,d) is a metric space
B(x) is the set of all bounded functions on X
show that
f = {g \in B(X) g is continious}
is a closed subsetThe Attempt at a Solution
A hint of how to start?
I can't seem to find an equation that fits the situation I am facing. Either that, or I just don't believe the answer the current equations are providing.
I am trying to develop the size for an air compressor to fill up a train braking sytem. I have equations for most of the system, but I...
I have a question about the Remark on the page posted. When it says "If γ and all its derivatives take the same value at a and b, there is a unique way to extend γ to a (b − a)-periodic (smooth) curve γ : R → R^n" what does this exactly mean? I suppose that the condition that the derivatives...
Homework Statement
In a lab that we performed, we had a closed tube with piezo electric transducers on both ends, and they were attached to a frequency generator. We found the frequencies that caused resonance, and the lab wants us to calculate the velocity of the wave using data. The lab...
Homework Statement
a) Determine what the thickness should be in a closed tube versus an open tube to have the same twist angle
b) Determine what the thickness should be in a closed tube versus an open tube to have the same max shear stress
G=20GPa
T=50Nm
tr=1mm (for the open tube)...
Say, all objects in a closed Universe are neutral, and there is only 1 (unbalanced) positive charge.
Lines of an electric field started on a positive charge can end only on the negative charge or they go into infinity. But in a closed universe there are no negative charges nor they can go...
Standing waves have a fundamental frequency equal to 4x the length of the pipe if the pipe is closed at one end and open at the other end.
So, blowing across the top of a 33.2 cm bottle should produce a fundamental frequency of v/4L or about 340/1.2= 283 hz. When I record the sound produced...
Hello,
I am having trouble finding an example of a set in R^2 that is neither open nor closed. I have already shown the half open interval [0,1) is neither open nor closed, but I can't seem to find any other examples. Can someone push me in the right direction? Would x^2+ y^2<1 be open nor...
The 2nd law of thermodynamics refers to closed systems.
1. If we imagine a universe of infinite extent but where only one object exists that emits e/m waves, is that a closed system?
2. If we imagine a universe where only two asteroids exist and are orbiting each other, and a machine between...
Prove that the intersection of any collection of closed sets in a
topological space X is closed.
Homework Statement
Homework Equations
The Attempt at a Solution
Homework Statement
Let r be a positive number and define F = {u in R^n | ||u|| <= r}. Use the Componentwise Convergence Criterion to prove F is closed.Homework Equations
The Componentwise Convergence Criterion states: If {uk} in F converges to c, then pi(uk) converges to pi(c). That is, the...
A set S is closed iff it contains all its adherent points iff it contains all its accumulation point?
From what I know, in general accumulation point is a subset of adherent point, but if supposed I have a closed set, then the "if and only if" forces me to conclude that accumulation point =...
Homework Statement
A closed surface with dimensions a = b =
0.254 m and c = 0.4064 m is located as in
the figure. The electric field throughout the
region is nonuniform and given by ~E = (α +
β x^2)ˆı where x is in meters, α = 4 N/C, and
β = 6 N/(C m2).
Picture of object attached...
Im looking for a way to create solar heat activated condensation..Possibly a sodium acetate or zeolite/water system..A hot/Cold heat pump system generated only by heat and night time cooling to create a dehumidity effect..Basically create water from air with a chemical in a closed loop system.Is...
Let E be the vector space of bounded functions f:N --> R, with the norm(g) = sup|f|. Assume without proof that the norm holds, so that the function d(f,g)=norm(f - g) is a metric.
Prove that the vector subspace F={f in F | f(n) -->0 as n --> infinity} is closed in E.
Here is what I have...
Hi, I'm new to Physics Forum and wasn't really sure where to post this since its not strictly speaking a homwork question. So if it happens to be in the wrong place I apologise.
I was looking through some lecture notes from when I did my Physics degree years ago and come across a problem...
Homework Statement
Show that a closed symmetric operator has a matrix representation.
Homework Equations
There are lots. I'm hoping somebody familiar with linear operators in Hilbert spaces is reading this!
The Attempt at a Solution
Hi,
I'm trying to prove that a closed...