Recent content by Sonic98
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Find the linear charge density lambda and the radius of a charged semicircle
That's right, so I can do: $$E = - \frac {πKλ} {2R} $$ $$E = 2Kλ * ( 1 - \frac {2y} {\sqrt{4y^2 + L^2}})$$ $$ L = 2 * π * R $$ Which should give me: R = 1.18962 L = 7.4746 Lambda: 8.41483E-10 Now I can pass to the next questions. Thank you :) !- Sonic98
- Post #5
- Forum: Introductory Physics Homework Help
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Find the linear charge density lambda and the radius of a charged semicircle
L is equal to 2 * π * R ?- Sonic98
- Post #3
- Forum: Introductory Physics Homework Help
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Find the linear charge density lambda and the radius of a charged semicircle
Electric field for the semi-circle $$E = - \frac {πKλ} {2R} $$ In this case E is equals to 10 N/C Electric field for the straighten wire $$E = 2Kλ * ( 1 - \frac {2y} {\sqrt{4y^2 + L^2}})$$ In this case E is equals to 8 N/C What I'm searching is R, λ, and the length of the wire, so I think...- Sonic98
- Thread
- Charge Charge density Charged Density Lambda Linear Linear charge linear charge density Radius
- Replies: 4
- Forum: Introductory Physics Homework Help