3.) A classical ball bounces back and forth between two rigid walls with no loss of speed. After a long time has passed, the ball's position is measured at a random time.a. Is the probability Prob(inA)that the ball is found in sectionAlarger than, smaller than, or the same as the probability Prob(in B) of being found in section B? Wave Functions and Uncertainty3. A classical ball bounces back and forth between two rigid walls withno loss of speed. After a long time has passed, the ball's position ismeasured at a random time.a. Is the probability Prob(in A) that the ball is found in section Alarger than, smaller than, or the same as the probabilityProb(in B) of being found in section B? Explain.AB

In a simple harmonic motion ,a scenario in which the ball bounces back and forth between two rigid…

Answered: 3.) A classical ball bounces back and…

Similar questions

QUESTION 1 The expectation value is the strict average of the possible values. O True False
The wavefunction of a particle is y=a.x (where a is a real number) and the particle motion is limited to x=0 and x=5.4. Find the expectation value of the position of the particle. (Note: a.a in the answers means a²) a. 7.29 a.a b. 212.58 a.a c. 16.94 a.a d. 39.37 a.a e. 91.48 a.a
please solve number 4
Q5: Consider a particle of mass m in a two-dimensional box having side length L and L₁ with L = 2L, and V=0 in the box, ∞ outside; Suppose V=10 J in the box. What effect has this on the eigenvalues? the eigen functions?
Q3: Using the momentum distribution function, find (p?) for a classical ideal gas?
. Find the expectation value to find the particle inside the box at n=1 ? M=1
ll Jazz LTE 2:48 PM @ 76% ( Classical-Dynamics-of-Particles-and-... PROBLEMS 97 245. Describe how to determine whether an equilibrium is stable or unstable when (d²U/dx²), = 0. 246. Write the criteria for determining whether an equilibrium is stable or unstable when all derivatives up through order n, (d"U/dx"), = 0. 247. Consider a particle moving in the region x>0 under the influence of the potential U(x) = Up where U, = 1 J and a = 2 m. Plot the potential, find the equilibrium points, and determine whether they are maxima or minima. 248. Two gravitationally bound stars with equal masses m, separated by a distance d, re- volve about their center of mass in circular orbits. Show that the period 7 is propor- tional to d/2 (Kepler's Third Law) and find the proportionality constant. 2-49. Two gravitationally bound stars with unequal masses m, and mg, separated by a dis- tance d, revolve about their center of mass in circular orbits. Show that the period 7 is proportional to d³/²…
Let Y(t) = X(t) - aX(t + s), where X(t) is a wide-sense stationary random process. a. Determine whether Y(t) is also a wide-sense stationary random process. b. Find the pdf of Y(t) if X(t) is also a Gaussian random process.
B4
Consider a particle of mass μ bound in an infinite square potential energy well in three dimensions: U(x, y, z) = {+00 0 < x
Q. A particle of mass m. dimension Such that it has the Lagrangian moves. in one ,4 2. 12 function of where V is a x' Tind the egiation of Motion for 7) and intetpret the physical nature of the System differentiable