Exam 18: Introduction to Quantum Mechanics
Exam 1: Electric Fields46 Questions
Exam 2: Gausss Law44 Questions
Exam 3: Electric Potential49 Questions
Exam 4: Energy and Capacitance38 Questions
Exam 5: Current and Resistance33 Questions
Exam 6: Direct-Current Circuits49 Questions
Exam 7: Magnetic Fields45 Questions
Exam 8: Magnetic Forces50 Questions
Exam 9: Faradays Law49 Questions
Exam 10: Inductance23 Questions
Exam 11: Alternating-Current Circuits50 Questions
Exam 12: Electromagnetic Waves40 Questions
Exam 13: The Nature of Light and the Principles of Ray Optics38 Questions
Exam 14: Image Formation45 Questions
Exam 15: Wave Optics43 Questions
Exam 16: Diffraction Patterns and Polarisation44 Questions
Exam 17: Quantisation and Wave-Particle Duality41 Questions
Exam 18: Introduction to Quantum Mechanics43 Questions
Exam 19: Atomic Physics49 Questions
Exam 20: Quantum Physics of Molecules and Solids46 Questions
Exam 21: Nuclei and Radioactivity48 Questions
Exam 22: Particle Physics34 Questions
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The graph below represents a wave function (x) for a particle confined to -2.00 m x +2.00 m.The value of the normalisation constant A may be:

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C
A particle has a total energy that is less than that of a potential barrier.When the particle penetrates the barrier, its wave function is:
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D
When U(x) is infinitely large elsewhere, the wave function of a particle restricted to the region 0 < x < L where U(x) = 0, may have the form (x) =
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A
A physically reasonable wave function, (x), for a one-dimensional system must:
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What is the quantum number n of a particle of mass m confined to a one-dimensional box of length L when its momentum is 4h/L?
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The wave function (x) of a particle confined to 0 x L is given by (x) = Ax. (x) = 0 for x < 0 and x > L.When the wave function is normalised, the probability density at coordinate x has the value:
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The expectations value of a function f(x) of x when the wave function depends only on x is given by < f(x) > =
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Assume we can determine the position of a particle within an uncertainty of 0.5 nm.What will be the resulting uncertainty in the particle's momentum (in kg . m/s)?
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Find the uncertainty in the momentum (in kg .m/s) of an electron if the uncertainty in its position is equal to 3.4 * 10-10 m, the circumference of the first Bohr orbit.
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Find the kinetic energy (in terms of Planck's constant) of a football (m = 1 kg) confined to a one-dimensional box that is 25 cm wide if the baseball can be treated as a wave in the ground state.
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The wave function for a particle in a one-dimensional box is .Which statement is correct? 

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If the position of an electron (m = 9.11 *10-31 kg) could be measured to within 10-30 m, the uncertainty in the magnitude of its speed could be as much as
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A particle in a finite potential well has energy E, as shown below.
The wave function in region III where x > L has the form III =

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A particle is in the second excited state of a one-dimensional box of length 1.0 m.What is its momentum (in kg . m/s)?
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An electron is sitting on a pinpoint having a diameter of 2.5 m.What is the minimum uncertainty in the speed of the electron?
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The graph below shows the value of the probability density (x)|2 in the region-3.00 m x +3.00 m.The value of the constant A is:

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If the interaction of a particle with its environment restricts the particle to a finite region of space, the result is the quantisation of ____ of the particle.
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Because the factor h on the right side of the Heisenberg uncertainty principle has units of Joule-seconds, it suggests that the energy of a system also has uncertainty.The uncertainty in energy depends on the length of the time interval during which a system exists. E t h/4 .Suppose an unstable mass is produced during a high-energy collision such that the uncertainty in its mass is me/100.(me = 9.11*10-31 kg.) How long will this particle exist?
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A particle is in the ground state of a one-dimensional box of length 1.0 m.What is the minimum value of its momentum (in kg .m/s)?
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Suppose we use optical radiation ( = 500 nm) to determine the position of the electron to within the wavelength of the light.What will be the resulting uncertainty in the electron's velocity?
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