b) ¥(x) = x^2 * e^(-ikx)
c) ¥(x) = sin(kx) + i cos(kx)
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a ) ¥(x) = e^(-ikx) b) ¥(x) = x^2 * e^(-ikx) c) ¥(x) = sin(kx) + i cos(kx)
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answerhappygod
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a ) ¥(x) = e^(-ikx) b) ¥(x) = x^2 * e^(-ikx) c) ¥(x) = sin(kx) + i cos(kx)
a ) ¥(x) = e^(-ikx)
b) ¥(x) = x^2 * e^(-ikx)
c) ¥(x) = sin(kx) + i cos(kx)
2. (30 points) Determine which of the following one-dimensional wave functions represent states of definite momentum. For each wave that does correspond to a state of definite momentum, determine the momentum (a) y(x) = e-kx (b) y(x)=x²e-kx (c) y(x) = sin(kx) + i cos(kx) (d) y(x) = ex+e -ikx
b) ¥(x) = x^2 * e^(-ikx)
c) ¥(x) = sin(kx) + i cos(kx)
2. (30 points) Determine which of the following one-dimensional wave functions represent states of definite momentum. For each wave that does correspond to a state of definite momentum, determine the momentum (a) y(x) = e-kx (b) y(x)=x²e-kx (c) y(x) = sin(kx) + i cos(kx) (d) y(x) = ex+e -ikx