Show that the reflection and transmission coeffients sum to 1 (electrodynamics)
It doesn't matter if it's oblique or not. These values WILL sum
to 1. It's from conservation of energy. Maybe you need to solve
this from boundary conditions?
Homework Answers
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Show that the reflection and transmission coeffients sum to 1
(electrodynamics)
It doesn't matter if it's...
2. 24 pts. Boundary conditions for EM wave reflection and transmission. The boundary conditions i...
2. 24 pts. Boundary conditions for EM wave reflection and transmission. The boundary conditions incident on a boundary can be written as: conditions on electromagnetic waves (ii) E- E0 (ii) B-B: =0 (a) 10 pts. Corresponding Maxwell Equations. For each equation (i, ii, iii, iv) above write the corresponding Maxwell equation in BOTH operator form AND in integral form from which the boundary condition can be derived. What terms in Maxwell's equations are assumed to be zero in the above?...
Problem 2. Problem 1 doesn't need to be done, it's here for reference 166 Branching processes...
Problem 2. Problem 1 doesn't need to be done, it's here for
reference
166 Branching processes is a branching process whose .... is a branchin the result zes have mean μ (s l ) and variance σ 2, then var( ZnJun of Problem 9.6.1 to show that, if Zo. z 2. Use ditioning on the value of Zm, show th ose fa outition theorem and conditioning on the value of Z 9.6 Problems I. Let X1 , X2. . ....
I need help with c). Question 2 The simple pendulum, discussed in week 4 and lab session 4, has the equation of motion...
I need help with c).
Question 2 The simple pendulum, discussed in week 4 and lab session 4, has the equation of motion f0/dt2_0? sin θ 9-(g/L)I/2. with The total energy of the pendulum is constant during the motion, and is given by _mgL cos θ, wher dt is the angular speed of the motion in radians per second. Consider the simple pendulum with initial conditions θ(0) and u(0)-wi, 0 i.e. starting from the vertically down position with an initial...
I need help with C Question 2 The simple pendulum, discussed in week 4 and lab session 4, has the equation of motion f0...
I need help with C
Question 2 The simple pendulum, discussed in week 4 and lab session 4, has the equation of motion f0/dt2_0? sin θ 9-(g/L)I/2. with The total energy of the pendulum is constant during the motion, and is given by _mgL cos θ, wher dt is the angular speed of the motion in radians per second. Consider the simple pendulum with initial conditions θ(0) and u(0)-wi, 0 i.e. starting from the vertically down position with an initial...
Need help solving this questions. I know it's a lot (I'm sorry in advance). I've solved...
Need help solving this questions. I know it's a lot (I'm sorry
in advance). I've solved a couple but I'm not sure if I'm correct.
Please show all your work so I can follow along.
oooo Sprint 16:30 70% Done ee135-winter19-01.courses.soe MVV #1 Due: Tuesday, January 22. Q.1: Two volleyballs, mass 0.3 kg each, tethered by nylon strings and charged with an electrostatic generator, hang as shown in Fig. Q.1. What s the charge on each, assuming the charges are...
3 Casimir effect We will derive the Casinir effect in three dimen- sions, making use of the Euler...
3 Casimir effect We will derive the Casinir effect in three dimen- sions, making use of the Euler-Maclaurin formula where θη _ 1 for n > 0,4,-1/2, and θη 0 for n <0. (You don't need to prove this formula.) Let us consider walls of length L. Let EL be the vacuum energy inside the box. We now insert a conducting plate at a distance RL parallel to one of the walls, dividing the volume into two. Denote ER and...
could you please solve a and b? Chapier 2i. Note: you needn't derive Kepler's laws-but do...
could you please solve a and b?
Chapier 2i. Note: you needn't derive Kepler's laws-but do mention when you are using them, an describe the physical concepts involved and the meanings behind the variables. u) Consider two stars Mi and M; bound together by their mutual gravitational force (and isolated from other forces) moving in elliptical orbits (of eccentricity e and semi-major axes ai and az) at distances 11 in n and r from their center of mass located at...
1 Particle in a Box with a Bump (based on B&J 4.11) Consider a particle of...
1 Particle in a Box with a Bump (based on B&J 4.11) Consider a particle of mass m in a 1-D double well with potential given by Vo, 05\x\<b V(x) = { 0, b<\x<c 100, [x]>c . We will study the lowest energy states, for which 0 <E<V, corresponding to tunnelling between the two wells. (a) Write down the time-independent Schödinger equation in the three regions -c<x<-b, –b< <b, and b< I< c. Write down the most general wavefunction solution...
MATLAB question. Please answer all the questions and also upload the code by MATLAB. Thanks. Down vote if no code provided. For the circuit shown above, at the moment t = 0, the switch is closed, fin...
MATLAB question. Please answer all the questions and also upload
the code by MATLAB. Thanks. Down vote if no code provided.
For the circuit shown above, at the moment t = 0, the switch is closed, find w(t) for 120, No energy is stored in the capacitor and inductor at moment t-0 1. Write the dynamic model for RLC circuit after t> 0? a. Show all vour work and calculations b. Write down the characteristic equation of the transfer function...
(15 points) Encounter with a semi-infinite potential "well" In this problem we will investigate one situation involving a a semi-infinite one-dimensional po- tential well (Figure 1) U=0 regio...
(15 points) Encounter with a semi-infinite potential "well" In this problem we will investigate one situation involving a a semi-infinite one-dimensional po- tential well (Figure 1) U=0 region 1 region 2 region 3 Figure 1: Semi-infinite potential for Problem 3 This potential is piecewise defined as follows where Uo is some positive value of energy. The three intervals in x have been labeled region 1,2 and 3 in Figure 1 Consider a particle of mass m f 0 moving in...
2. 24 pts. Boundary conditions for EM wave reflection and transmission. The boundary conditions incident on a boundary can be written as: conditions on electromagnetic waves (ii) E- E0 (ii) B-B: =0 (a) 10 pts. Corresponding Maxwell Equations. For each equation (i, ii, iii, iv) above write the corresponding Maxwell equation in BOTH operator form AND in integral form from which the boundary condition can be derived. What terms in Maxwell's equations are assumed to be zero in the above?...
Problem 2. Problem 1 doesn't need to be done, it's here for
reference
166 Branching processes is a branching process whose .... is a branchin the result zes have mean μ (s l ) and variance σ 2, then var( ZnJun of Problem 9.6.1 to show that, if Zo. z 2. Use ditioning on the value of Zm, show th ose fa outition theorem and conditioning on the value of Z 9.6 Problems I. Let X1 , X2. . ....
I need help with c).
Question 2 The simple pendulum, discussed in week 4 and lab session 4, has the equation of motion f0/dt2_0? sin θ 9-(g/L)I/2. with The total energy of the pendulum is constant during the motion, and is given by _mgL cos θ, wher dt is the angular speed of the motion in radians per second. Consider the simple pendulum with initial conditions θ(0) and u(0)-wi, 0 i.e. starting from the vertically down position with an initial...
I need help with C
Question 2 The simple pendulum, discussed in week 4 and lab session 4, has the equation of motion f0/dt2_0? sin θ 9-(g/L)I/2. with The total energy of the pendulum is constant during the motion, and is given by _mgL cos θ, wher dt is the angular speed of the motion in radians per second. Consider the simple pendulum with initial conditions θ(0) and u(0)-wi, 0 i.e. starting from the vertically down position with an initial...
Need help solving this questions. I know it's a lot (I'm sorry
in advance). I've solved a couple but I'm not sure if I'm correct.
Please show all your work so I can follow along.
oooo Sprint 16:30 70% Done ee135-winter19-01.courses.soe MVV #1 Due: Tuesday, January 22. Q.1: Two volleyballs, mass 0.3 kg each, tethered by nylon strings and charged with an electrostatic generator, hang as shown in Fig. Q.1. What s the charge on each, assuming the charges are...
3 Casimir effect We will derive the Casinir effect in three dimen- sions, making use of the Euler-Maclaurin formula where θη _ 1 for n > 0,4,-1/2, and θη 0 for n <0. (You don't need to prove this formula.) Let us consider walls of length L. Let EL be the vacuum energy inside the box. We now insert a conducting plate at a distance RL parallel to one of the walls, dividing the volume into two. Denote ER and...
could you please solve a and b?
Chapier 2i. Note: you needn't derive Kepler's laws-but do mention when you are using them, an describe the physical concepts involved and the meanings behind the variables. u) Consider two stars Mi and M; bound together by their mutual gravitational force (and isolated from other forces) moving in elliptical orbits (of eccentricity e and semi-major axes ai and az) at distances 11 in n and r from their center of mass located at...
1 Particle in a Box with a Bump (based on B&J 4.11) Consider a particle of mass m in a 1-D double well with potential given by Vo, 05\x\<b V(x) = { 0, b<\x<c 100, [x]>c . We will study the lowest energy states, for which 0 <E<V, corresponding to tunnelling between the two wells. (a) Write down the time-independent Schödinger equation in the three regions -c<x<-b, –b< <b, and b< I< c. Write down the most general wavefunction solution...
MATLAB question. Please answer all the questions and also upload
the code by MATLAB. Thanks. Down vote if no code provided.
For the circuit shown above, at the moment t = 0, the switch is closed, find w(t) for 120, No energy is stored in the capacitor and inductor at moment t-0 1. Write the dynamic model for RLC circuit after t> 0? a. Show all vour work and calculations b. Write down the characteristic equation of the transfer function...
(15 points) Encounter with a semi-infinite potential "well" In this problem we will investigate one situation involving a a semi-infinite one-dimensional po- tential well (Figure 1) U=0 region 1 region 2 region 3 Figure 1: Semi-infinite potential for Problem 3 This potential is piecewise defined as follows where Uo is some positive value of energy. The three intervals in x have been labeled region 1,2 and 3 in Figure 1 Consider a particle of mass m f 0 moving in...
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