A ball of mass m and charge +q hang with non-conducting string of length L from a very large vertical plane wall with uniform surface charge density +o. At equilibrium th string makes an angle 0 with the vertical as shown in the figure. If g is the gravitational acceleration, find the angle 0. t. O a. A = tan ( 2Lmgeo qo O b. ( 2qmg -1 0 = tan Loeo Oc. qo 0 = cos Lmgeo d. qmg 0 = sin 20€0 qL 2omgeo O e. A= sin f. 0 = cos qeo omg O g. A= tan go 2mge0 Oh. qeo -1 0 = sin amo + + + ооо о о о o o

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A ball of mass m and charge +q hang with non-conducting string of length L from a very large vertical plane wall with uniform surface charge density +o. At equilibrium the
string makes an angle 0 with the vertical as shown in the figure. If g is the gravitational acceleration, find the angle 0.
1.
2Lmgeo
O a. A= tan
qo
O b.
( 2qmg`
1
0 = tan
Loeo
Oc.
qo
1
0 = cos
Lmgeo
qmg
2σεο
d.
0 = sin
1
qL
2omgeo
Oe.
1
e = sin
O f.
qeo
-1
0 = cos
omg
Og.
qo
-1
2mgeo
0 = tan
h.
qeo
e = sin
σmg
+ + + + + + .
Transcribed Image Text:A ball of mass m and charge +q hang with non-conducting string of length L from a very large vertical plane wall with uniform surface charge density +o. At equilibrium the string makes an angle 0 with the vertical as shown in the figure. If g is the gravitational acceleration, find the angle 0. 1. 2Lmgeo O a. A= tan qo O b. ( 2qmg` 1 0 = tan Loeo Oc. qo 1 0 = cos Lmgeo qmg 2σεο d. 0 = sin 1 qL 2omgeo Oe. 1 e = sin O f. qeo -1 0 = cos omg Og. qo -1 2mgeo 0 = tan h. qeo e = sin σmg + + + + + + .
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