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Question 5. V for Spherical shell at P. Work the integral as done in class and obtain In class we obtained the potential for a thin, uniformly charged a a Spherical Shell by Direct Integration a the results for the Potential inside and outside of the shell. Recall Q dq = 0,dA %3D %3D dq = 0, R? sin 0 de do r = VR2 + z² – 2zR cos 0 %3! R O,R2 sin Ode do V = ke | VR2 + z2 – 2zR cos e | Voutside (z > R) = ke Vinside (z < R) = ke %3D

Question 5. V for Spherical shell at P. Work the integral as done in class and obtain In class we obtained the potential for a thin, uniformly charged a a Spherical Shell by Direct Integration a the results for the Potential inside and outside of the shell. Recall Q dq = 0,dA %3D %3D dq = 0, R? sin 0 de do r = VR2 + z² – 2zR cos 0 %3! R O,R2 sin Ode do V = ke | VR2 + z2 – 2zR cos e | Voutside (z > R) = ke Vinside (z < R) = ke %3D

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Question 5. V for a Spherical Shell by Direct Integration Spherical shell at P. Work the integral as done in class and obtain the results for the Potential inside and outside of the shell. In class we obtained the potential for a thin, uniformly charged Question 5. V for a a Spnerical shell at P. Work the integral as done in class and obtaim dq = 0,dA Recall Q = 0,4TR2 dq = 0. R2 sin 0 de dø 0 /R r = VR² + z² – 2zR cos 0 0,R? sin 0d0 dp V = ke || JR2 +7² – 2zR co VR2 + z2 - 2zR cos 0 Voutside (Z > R) = ke Vinside (z < R) = ke R
Transcribed Image Text:Question 5. V for a Spherical Shell by Direct Integration Spherical shell at P. Work the integral as done in class and obtain the results for the Potential inside and outside of the shell. In class we obtained the potential for a thin, uniformly charged Question 5. V for a a Spnerical shell at P. Work the integral as done in class and obtaim dq = 0,dA Recall Q = 0,4TR2 dq = 0. R2 sin 0 de dø 0 /R r = VR² + z² – 2zR cos 0 0,R? sin 0d0 dp V = ke || JR2 +7² – 2zR co VR2 + z2 - 2zR cos 0 Voutside (Z > R) = ke Vinside (z < R) = ke R
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V for spherical shell

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