Coupled is an American reality show that aired on Fox from May 17 to August 2, 2016. It was hosted by television personality, Terrence J and created by Mark Burnett, of Survivor, The Apprentice, Are You Smarter Than a 5th Grader?, Shark Tank, and The Voice, as well as Ben Newmark, Dan Newmark and Larry Barron.Filming took place in Anguilla. The cast included Miss Arizona USA 2009, Alicia-Monique Blanco; Miss Colorado USA 2015, Talyah Polee; host, Domonique Price, and American singer-songwriter, TV personality, and former collegiate athlete; Alex Lagemann.
Tyler Gattuso was in the running to be a cast member on Big Brother 17, but was ultimately not chosen due to the news being leaked by online media and his Instagram hinting at the news suggesting he wasn't going to be active for quite a while. A few days later, after the cast for Big Brother was announced, he was ranting on Twitter, shortly deleting them and deactivating his account.On August 8, 2016, Fox canceled the series after one season.
Homework Statement
I don't know how to type math equations of I have included a image file. Take initial conditiona as [0 1]
Homework Equations
The Attempt at a Solution
No idea
I have the following system of first order PDEs
\begin{array}{rcl}
\frac{\partial v}{\partial t}+v\frac{\partial v}{\partial x} & = & -\varepsilon\gamma^{-3}(v)E \\
\frac{\partial n}{\partial t}+\frac{\partial}{\partial x}(nv) & = & 0 \\
\frac{\partial E}{\partial t}+E & = & nv
\end{array}...
Homework Statement
given a general system,
\frac{df}{dt}=k_{1}g(t)
\frac{dg}{dt}=-k_{2}f(t)
How could one solve for f_{analytic}. I've used wolfram, so I know what they look like. But how does one begin to solve for them?
Further, how does one find the eigenvalues, eigenmodes...
For the solution to this problem, I have reduced the number of equations down from 17 to 6.
Due to algebra reasons, these equations cannot really be solved symbolically (MAPLE tried, and return four full pages packed with symbols, just for one equation). These three equations need to be solved...
Homework Statement
(A)
[PLAIN]http://remote.physik.tu-berlin.de/farm/uploads/pics/Gekoppeltes_Pendel_01.png
What happens when you swing pendulum P1?
(B)
How does the position of the spring affect the outcome?
(C)
If the length of the string of one pendulum was longer than the...
I have the equations
\frac{l}{u^{2}} \frac{du}{dx}=constant
and
\frac{1}{u} \frac{dl}{dx}=constant.
By "eyeball", I can say the solution is
l \propto x^{n} \ and \ u \propto x^{n-1}.
I can't see how I could arrive at these solutions 'properly', if you know what I mean
Homework Statement
The problem can be found here. http://wopho.org/dl.php?id=17&dirfile=selection-problem/helical_rope.pdf" I am attempting to solve part 3. Homework Equations
The Lagrangian of the system is: L= \frac{m\dot{x}^2}{2}+\frac{mr^2\dot{\theta}^2}{2}-k \left(...
Hey folks I'm looking for a way to find the characteristic equation for a second order coupled system of differential equations such as...
\ddot{x} + A\dot{y} + Bx = 0
\ddot{y} + C\dot{x} + Dy = 0
Where x and y are functions of time.
I know I can solve it by setting x and y to standard...
Homework Statement
A 3-storey building can be modeled as a system of coupled masses and springs as showen in attached document. Where mi is the mass of each floor, ki is the spring constant, xi is the displacement of each floor, and ci is the damping coeffcient.
Homework Equations
I...
Can anyone please suggest whether I can use MATLAB ode45 for the numerical solution of the following equations?
mx ̈+ c_x x ̇ + k_x x= F_x0+ μ(v_r ) (K 〖VB〗^2 y ̇/v) sgn(v_r )
my ̈+ c_y y ̇+ k_y y= F_y0+ (K 〖VB〗^2 (y/v) ̇ )
Where,
m, c_x, k_x, c_y, k_y, F_x0, F_y0, K, v are known...
Homework Statement
I have two equations:
\frac{\partial}{\partial z}E_{L}\left(z,\omega \right) = i \frac{2 \mu d_{eff}(\omega+\omega_{0})^{2}}{k(\omega+\omega_{0})}\int E_{L}(z,\omega-\omega_{T})E_{T}(z,\omega_{T})d\omega_{T}
\frac{\partial}{\partial z}E_{T}\left(z,\omega_{T} \right) = i...
Homework Statement
If we have the following partial decay chain:
N1 -> N2 -> N3 where N1 is the number of nuclei of species 1, etc.
and N1 -> N2, not via a decay but by the reaction such as N1 + neutron -> N2 + photon
and we know this rate of formation of N2, say 'a'.
I then get the...
If we have the following partial decay chain:
N1 -> N2 -> N3 where N1 is the number of nuclei of species 1, etc.
and N1 -> N2, not via a decay but by the reaction such as N1 + neutron -> N2 + photon
and we know this rate of formation of N2, say 'a'.
I then get the following rate...
Hi,
I have a system of coupled PDE's as follows:
A1 * (f,xx + f,yy) + B1 * (g,xx + g,yy) + C1 * f + D1 * g = 0 ;
A2 * (f,xx + f,yy) + B2 * (g,xx + g,yy) + C2 * f + D2 * g = 0 ;
where, f = f(x,y) and g = g(x,y) and ,xx = second partial derivative of the function wrt x
and ,yy =...
Hello I have a question about coupled oscillators and what initial conditions affect what constants of integration.
In the book I have, A.P. French Vibrations and Waves, the guesses at solutions are chosen at random and sometimes do include a phase shift, while sometimes they dont.
For...
Homework Statement
Two equal masses are held on a frictionless track by 3 equal springs, attached to two rigid posts. If either of the masses is clamped, the period (t=2pi/w) of one oscillation is three seconds.
If both masses are free, what is the periods of oscillation of both normal...
Hi, I am trying to solve a problem using the central difference scheme in Matlab where there are two coupled diffusion equations (where both diffusion equations depend on S(i,j)). They are as follows:
dS/dt = Ds * d^2S/dx^2 - VmaxS/Km+S
and
dP/dt = Dp * d^2P/dx^2 - VmaxS/Km+S...
I am trying to solve a problem (not homework, too old for that! lol!) which involves the time dependent schrodinger equation for magnetic moment in time-dependent magnetic fields. I end up with the following that needs to be solved:
x' = -i*(b*t-a*t^2)*x - i*c*y
y' = -i*c*x -...
So I am doing a FEA simulation on Joule heating of a busbar and consequently its thermal expansion. So the idea is that if I only use 1 study step, and have the temperature output from the joule heating as an input for thermal expansion, COMSOL calls this as a weakly coupled system, and they...
Hello there!
Could someone please help me with setting the starting equations for coupled oscillators. I'm having serious troubles with setting the +- signes right (yes, more than with the differental equations :) ). OFF TOPIC: any reading materials about problems with signs in physics will...
greetings,
At high frequency (more than 20kHz) the reactance of capacitor is very small and act as short circuit.this increase the loading of next stage.whats the meaning of increse of loading in next stage?
RC coupled two stage amplifier circuit is here-...
I am trying to understand how leaky cables work, and especially those that permit higher frequencies (I think about 2.4GHz), but I am quite new to electromagnetics in general. For clarification, leaky cables are usually coaxial cables that have apertures in their outer conductor from where an...
Homework Statement
Two masses attached via springs (see picture attachment). k_n represents the spring constant of the n^{th} spring, x_n represents the displacement from the natural length of the spring.
There are two masses, m_1 and m_2.2. The attempt at a solution
My problem is formulating...
Homework Statement
The problem:
You are given the problem of analyzing the dynamics of a line of cars moving on a one-lane highway. One approach to this problem is to assume that the line of cars behaves like a group of coupled oscillators. How would you set this problem up in a tractable...
I'm doing a research project on collisions and I've come across a part of my theory that requires solutions to coupled damped oscillators.
Could anyone please refer me to some text on 2 coupled damped oscillators which isn't extremely math heavy and has conceptual explanations of the...
Homework Statement
Hey there,
We assume that the spring got no mass and there are no frictions. If you want to push down just as hard on m1 that if you release ... m2 will be just about to jump and leave the table?
Homework Equations
Newton and Hooke are our very best friends...
Hello,
Are all endothermic reaction take their energy from a coupled exothermic reaction? Is it possible that an endothermic reaction would take it's energy from the physical process of cooloing the environment?
If so- why are there so many coupled reactions in cell biology if it can just take...
I'm reading a book (Numerical Techniques in Electromagnetics by Sadiku) & just finished the section on finite difference methods. As what I thought would be an easy exercise, I tried to apply what I'd learned to the telegraphers equations that describe the voltage, V(x, t), and current, I(x, t)...
Here is the equation I don't know how to solve:
\begin{aligned}
\left( {\frac{{{{\rm{d}}^2}}}{{{\rm{d}}{t^2}}} + \beta _1^2} \right){u_1} = {g_1}u_2^{}{u_3} \\
\left( {\frac{{{{\rm{d}}^2}}}{{{\rm{d}}{t^2}}} + \beta _2^2} \right){u_2} = {g_2}u_1^{}{u_3} \\
\left(...
Hi,
I have a coupled system of ODE like:
w1'' = A w2'' + B w1 + C w2
w2'' = D w1'' + E w1 + F w2
I need to solve it analytically but it seems it cannot be solved using eigenvalue method. My concern is first that if this system have sufficient equations and if so how it can be solved...
Homework Statement
There are 3 masses connected by springs of the same spring constant (k). The end masses are connected to solid walls via 2 more springs. Assuming simple harmonic motion find the angular frequencies (\omega) for each of the normal modes of vibrations...Homework Equations
The...
Homework Statement
Use a coupled fourth order Runge-Kutta, to find the structure of white dwarf stars.
I think I am applying the Runge-kutta method wrong?
Variables defined in C code notes
Homework Equations
Equations in c code. and in attached images.
The Attempt at a Solution
This is...
Homework Statement
I am asked to solve a coupled system of 5 ODEs. There is also a function, f, which describes the release of carbon dioxide over time. I am given the release rates at certain values of t and asked to interpolate for other values of t in the interval [1000 3000]. After...
Hello everybody,
I have been trying to solve coupled two eigenvalue (Sturm-Liouville) problems in terms of two (eigen) functions u[x,y] and v[x,y].
I have been using Mathematica trying to solve the coupled equations analytically in their original form,
but the Mathematica doesn't seem to...
Homework Statement
I want to find the general solution of these two equations,
\ddot{y}=\omega\dot{z}
\ddot{z}=\omega\left(\frac{\mathbf{E}}{\mathbf{B}} - \dot{y}\right)
Homework Equations
These two equations are the result of quantitatively solving to find the trajectory of a charged...
Homework Statement
In this circuit i m given that Vs=12cos10t V Calculate the energy stored at t=15ms
Homework Equations
The Attempt at a Solution
i have got I1 and I2 but i m confused how i can get the energy by using dot convention. Should i use -Mi1i2 or +Mi1i2 while...
I'm trying to solve equation in the attached pdf, which describes anistropic diffusion in 3D with an additional term to account for hydrogen bonding and unbonding of the diffusing substance to the medium. I've considered Laplace transforms, then solving in the Laplace domain, then inverting...
Homework Statement
I have a large project involving Runge Kutta numerical solutions of differential equations. I understand the Runge Kutta method and I've done it before, but my problem involves taking the differential equation
y''=sin(3y(t)), t>=0
and reexpressing this IVP into coupled...
I have a large project involving Runge Kutta numerical solutions of differential equations. I understand the Runge Kutta method and I've done it before, but my problem involves taking the differential equation
y''=sin(3y(t)), t>=0
and reexpressing this IVP into coupled first order...
Sorry about the format, bit I have no knowledge of LateX.
A,B - are real constants
U=(Ux,Uy,Uz)
I have a system of three coupled linear second order differential equations
(di)^2(Ui) +A*Laplacian(Ui)+ B*di[Divergence(U)]
Note: The first term is not a sum.
0<z<H, while x & y can...
Homework Statement
I conducted an EEI on coupled pendulums without the springs,
thinking that it would be a basic experiment.
Yet when the length of the pendulum and the distance apart was equal, the pendulums oscillated for more then 30 mins while the others with different length only...
Hi all,
I want to solve equations of the form:
\dot x + x + y = sin(\omega t)
\dot y = \dot x - y
This is not a standard type of form for Runge-Kutta or linear systems of equations because
\dot y = f(\dot x, y, t)
instead of
\dot y = f(x, y, t).
Any hints or links to place for...
Hi, this is a fairly basic part of the whole coupled oscillators area, but I don't really get it.
My problem is with the equations of motion of a coupled oscillator:
F_A=-kx_A -2k'x_A
and
m\ddot x_A = -kx_A -k(x_A-x_B)
Everywhere I've read seems to take it as intuitive, but I don't see...
For this question I'm not going to introduce the particular problem I am working on, rather, I am merely wanting some explanation of a concept which I can't seem to find in any of my textbooks. I suspect the authors think it is just too obvious to bother explaining :smile:.
I'm revising for a...
This has got me really stumped. I've started out with an equation for the differential of a 2x2 matrix:
\frac{d[N]}{dz} = f(z)[E][D] - \{[W],[N]\} - c\sigma_1[N] - d\sigma_2[N]
where all terms in [] are matrices, {} denotes anti-commutator, and the \sigma's are the Pauli matrices...
my question is: what is the general solution of this system of coupled diff. equations:
f ''i = Cijfj
C is a matrix, fj(z) are functions dependent of z.
Homework Statement
Two identical undamped oscillators are coupled in such a way that the coupling force exerted on oscillator A is \alpha\frac{d^2x_a}{dt^2} and the coupling force exerted on oscillator B is \alpha\frac{d^2x_b}{dt^2} where \alpha is a coupling constant with magnitude less than...
Homework Statement
I calculated T_o to be 1.27 seconds and "T_o"' to be 1.23 seconds, each representing a normal mode of oscillation. These are correct according to the text.
Here is the question: what is the time interval between successive maximum possible amplitudes of one pendulum after...