1.
Q=CV =1*6=6uC
Now both capacitors are connected in parallel
equivalent capacitance
C=1+4 =5 uF
V=Q/C =6/5 =1.2 V
Q(1) =CV =1*1.2 =1.2 uF
Q(4) =4*1.2 =4.8 uC
2)
a)
Initial PE is
Ui=KqQ/r =(9*10^9)(-2.8*10^-9)(8.45*10^-9)/(1.64*10^-6)
Ui=-0.12984 J
final PE is
Uf=(9*10^9)(-2.8*10^-9)(8.45*10^-9)/(0.5*10^-6)
Uf=-0.42588 J
KE=-dPE =Ui-Uf
KE =-0.12984+0.42588
KE=0.296 J =0.3 J (approx)
b)
V=sqrt[2KE/m]
V=sqrt[2*0.3/7.7*10^-6)
V=277.3 m/s
charge stored in both the cap will be same if there is no leackage.
q =c*v =6 uC.
a)
as energy is conserved so the kinetic energy will be same as the W = charge*potential at that point.
so
W = 1/(4*pi*e) *(q1*q2/r)
= 0.425 J
b)
0.425 = 0.5 * 7.7*10^-6 *v^2
v = 332.593 m/S
After the first capacitor is charged the potential differnce across it should be =pd of the cell
So pd across 1uF cap=6 v
Now this is connected to 4.00uF,the first capacitor will charge the second one untill the potential across both the capacitor becomes equal
charge across first cap=1*10^-6*6 (Q=CV)..........(net charge)
This charge will flow across second capacitior
Q1 across 1uC
Q2 across 4uC
Q1+Q2=6*10^-6.....(1)
potential=Q/c
(6*10^-6-Q2)/1=(Q2)/4
6*10^-6/Q2-1=0.25
Q2=6*10^-6/1.25=4.8*10^-6 F
Q1=1.2*10^-6
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