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Could an electron's spin come from actually spinning around its axis? Let's use classical physics to evaluate how reasonable this idea is. a. If you treat an electron as a classical rigid sphere with radius 1.60 × 10-17 m and uniform density, what h? Recall that the angular speed w is necessary to produce a spin angular momentum of magnitude √2/+h? moment of inertia of a solid uniform sphere of radius R and mass M is I = ½-MR². Express your answer in radians to 3 significant figures. (Answer: 9.79 × 1029 rad) S

Could an electron's spin come from actually spinning around its axis? Let's use classical physics to evaluate how reasonable this idea is. a. If you treat an electron as a classical rigid sphere with radius 1.60 × 10-17 m and uniform density, what h? Recall that the angular speed w is necessary to produce a spin angular momentum of magnitude √2/+h? moment of inertia of a solid uniform sphere of radius R and mass M is I = ½-MR². Express your answer in radians to 3 significant figures. (Answer: 9.79 × 1029 rad) S

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Could an electron's spin come from actually spinning around its axis? Let's use classical physics to evaluate how reasonable this idea is. a. If you treat an electron as a classical rigid sphere with radius 1.60 × 10-17 m and uniform density, what h? Recall that the angular speed w is necessary to produce a spin angular momentum of magnitude √2/+h? moment of inertia of a solid uniform sphere of radius R and mass M is I = ½-MR². Express your answer in radians to 3 significant figures. (Answer: 9.79 × 1029 rad) S
Transcribed Image Text:Could an electron's spin come from actually spinning around its axis? Let's use classical physics to evaluate how reasonable this idea is. a. If you treat an electron as a classical rigid sphere with radius 1.60 × 10-17 m and uniform density, what h? Recall that the angular speed w is necessary to produce a spin angular momentum of magnitude √2/+h? moment of inertia of a solid uniform sphere of radius R and mass M is I = ½-MR². Express your answer in radians to 3 significant figures. (Answer: 9.79 × 1029 rad) S
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