A thin cylindrical shell of radius R₁ = 4.5 cm is surrounded by a second cylindrical shell of radius R2 = 9.5 cm, as in. Both cylinders are 15 m long and the inner one carries a total charge Q₁ = -0.68 nC and the outer one Q2 = +1.56 nC.
A thin cylindrical shell of radius R₁ = 4.5 cm is surrounded by a second cylindrical shell of radius R2 = 9.5 cm, as in. Both cylinders are 15 m long and the inner one carries a total charge Q₁ = -0.68 nC and the outer one Q2 = +1.56 nC.
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Transcribed Image Text:Part B
If a proton (m = 1.67 × 10-27 kg) revolves in a circular orbit of radius R = 7.0
cm about the axis (i.e., between the cylinders), what must be its speed?
Express your answers with the appropriate units.
Up =
0
O
μĂ
Value
Submit Request Answer
Units
?

Transcribed Image Text:A thin cylindrical shell of radius R₁ = 4.5 cm is surrounded by a second cylindrical
shell of radius R₂ = 9.5 cm, as in . Both cylinders are 15 m long and the inner one
carries a total charge Q₁
= -0.68 nC and the outer
one Q2 = +1.56 nC.
Part A
If an electron (m = 9.1 × 10-³¹ kg) escaped from the surface of the inner
cylinder with negligible speed, what would be its speed when it reached the outer
cylinder?
Express your answers with the appropriate units.
Ve =
Submit
0
μÃ
R₂
R/R
Value
Request Answer
Units
=
?
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Step 1: Given data:
VIEWStep 2: Calculation of charge per unit length of both cylinders:
VIEWStep 3: Calculation of net potential difference experienced by the electron:
VIEWStep 4: a) Calculation of speed of electron:
VIEWStep 5: Calculation of net electric field at r=R:
VIEWStep 6: b) Calculation of speed of proton as it orbits in a circle at r=R:
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