Question

Rotational motion (a) Show that [? ̂?,? ̂?] = ?ℏ? ̂?, [? ̂?,? ̂?] = ?ℏ?...

Rotational motion
(a) Show that [? ̂?,? ̂?] = ?ℏ? ̂?, [? ̂?,? ̂?] = ?ℏ? ̂?, [? ̂?,? ̂?] = ?ℏ? ̂?.
(b) Show that [? ̂2,? ̂?] = 0, and then, without further calculations, justify the remark that [? ̂2,? ̂?] = 0 for all ? = ?, ?, and ?. What does this mean in terms of uncertainty principles?

Science   Physics   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A. List the analogies between linear and rotational motion. B. List all the physical quantities and...
A. List the analogies between linear and rotational motion. B. List all the physical quantities and the equation we define to deal with the linear motion. C. How can we use those concepts in rotational motion.
A rigid object, hinged at one end and initially at rest, is set into rotational motion....
A rigid object, hinged at one end and initially at rest, is set into rotational motion. Its angular acceleration is given by the equation α = −b + ct where b and c are constants. Here b = 2.55 rad/s2, and c = 4.90 rad/s3. (a) Write an expression for the angular speed of the object in terms of the constants b, c, and time t. ω = ____________ (b) Write an expression for the angular position of the object...
An object is undergoing rotational motion. We pick some point on the object that is a...
An object is undergoing rotational motion. We pick some point on the object that is a distance r from the axis of rotation. (a) Is it ever possible for aC = aT (at our selected point)? (b) If yes, then what value would the angular velocity, ω, have in terms of the angular acceleration, α? If no, why not? (c) Is it possible, at the point we have selected, to have a system undergo angular acceleration for some time period...
Let s follow geometric Brownian motion with expected return µ and volatility σ. Show the process...
Let s follow geometric Brownian motion with expected return µ and volatility σ. Show the process followed by G(s, t) = s(a + bt), where a and b are constants, also follows geometric Brownian motion. Identify the drift and volatility terms. Please show all work
An object undergoes simple harmonic motion along the x-axis with a period of 0.5 s and...
An object undergoes simple harmonic motion along the x-axis with a period of 0.5 s and an amplitude of 25 mm. Its position is x = 14 mm when t = 0 and it is heading in the -x-direction (negative). In your logbook write an equation of motion with all the variables identified and sketch a graph of position vs. time for the oscillator. What is the initial phase? [Work in rotational coordinates to 2 s.f. and enter nothing at...
1a. What does Frederick Taylor mean by the Principle of motion economy in his Scientific Management...
1a. What does Frederick Taylor mean by the Principle of motion economy in his Scientific Management theory and what does it involve? 1b. Illustrate with examples the essential differences between Efficiency and Effectiveness as management tools. Please Give Detailed explanations*** The subject is Principles of Management.
Consider an object in uniform motion. Does this object have no interactions with its surroundings? Explain...
Consider an object in uniform motion. Does this object have no interactions with its surroundings? Explain and show your detailed work, using only words without any calculations or numbers. Use your own words. (Your answer should not be less than 4 lines). please don't copy the answer
An important special case of the motion of a symmetric top occurs when it spins about...
An important special case of the motion of a symmetric top occurs when it spins about a vertical axis. Analyze this motion as follows: (a) By inspecting the effective PE, U_eff(theta)=((L_z-(L_3)cos(theta))^2)/((2lambda_1(sin^2(theta)))+((L_3)^3)/(2lambda_3))+MgRcos(theta), show that if at any time theta=0, then L_3 and L_z must be equal. (b) Set L_z=(L_3=lambda_3)(w_3) and then make a Taylor expansion of U_eff(theta) about theta=0 to terms of order (theta)^2. (c) Show that if w_3>w_min=2sqrt(MgRlambda_1/((lambda_3)^2), then the position theta=0 is stable, but if w_3=w_min it is unstable....
a) Use Newton's three laws of motion to show that conservation of momentum. b) Use the...
a) Use Newton's three laws of motion to show that conservation of momentum. b) Use the conservation of momentum to find the velocity of a rocket as it blasts off from the surface of the Earth to a low Earth orbit. The initial velocity is vi = 0. Assume constant gravity.
3. (10 pts) Heisenberg Uncertainty Principle The uncertainty principle places a limit on specifying the location...
3. (10 pts) Heisenberg Uncertainty Principle The uncertainty principle places a limit on specifying the location and momentum of a particle simultaneously. Δ?Δ? ≥ ℏ/2 This is a consequence of the wave nature of particles, which we can see by examining the uncertainty in the single-slit diffraction of light. (a) In single-slit diffraction, the width of the slit ? represents the uncertainty in x position of the beam, ∆?: ∆? = ? We can imagine that we can try to...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT