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Relativistic Mass and Momentum
SPH4U
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Rest Mass The rest mass of an object is its inertial mass:
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Relativistic Mass However, the mass of an object as defined by: will be larger if the object is moving with respect to a given frame of reference since the object will also have kinetic energy.
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Relativistic Energy Einstein suggested that the relativistic energy of an object may be given by:
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Relativistic Mass The relativistic mass is therefore:
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Kinetic Energy And the kinetic energy of the object is:
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Example An electron moves at 0.860c in a laboratory. Calculate the electron’s (a) rest energy, (b) total energy, and (c) kinetic energy in electron volts.
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Example An electron moves at 0.860c in a laboratory. Calculate the electron’s (a) rest energy, (b) total energy, and (c) kinetic energy in electron volts. (a)
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Example An electron moves at 0.860c in a laboratory. Calculate the electron’s (a) rest energy, (b) total energy, and (c) kinetic energy in electron volts. (a)
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Example An electron moves at 0.860c in a laboratory. Calculate the electron’s (a) rest energy, (b) total energy, and (c) kinetic energy in electron volts. (a)
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Example An electron moves at 0.860c in a laboratory. Calculate the electron’s (a) rest energy, (b) total energy, and (c) kinetic energy in electron volts. (b)
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Example An electron moves at 0.860c in a laboratory. Calculate the electron’s (a) rest energy, (b) total energy, and (c) kinetic energy in electron volts. (b)
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Example An electron moves at 0.860c in a laboratory. Calculate the electron’s (a) rest energy, (b) total energy, and (c) kinetic energy in electron volts. (c)
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Relativistic Momentum
The momentum of an object is also relativistic:
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Minutephysics Another way of looking at relativistic energy and momentum:
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More Practice Textbook questions p. 583 #1, 3, 4 p. 578 #10, 11
“Paradoxes in Special Relativity Assignment”
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