Two capacitors having C1 and C2 respectively are connected as shown in figure. Initially, capacitor C1 is charged to a potential difference V volt by a battery. The battery is then removed and the charged capacitor C1 is not connected to uncharged capacitor C2 by closing the switch S. The amount of charge on the capacitor C2, after equilibrium, is

Option 1 -

C 1 C 2 ( C 1 + C 2 ) V

Option 2 -

( C 1 + C 2 ) C 1 C 2 V

Option 3 -

( C 1 + C 2 ) V

Option 4 -

( C 1 C 2 ) V

0 3 Views | Posted 2 months ago
Asked by Shiksha User

  • 1 Answer

  • P

    Answered by

    Payal Gupta | Contributor-Level 10

    2 months ago
    Correct Option - 1


    Detailed Solution:

    After switch ‘S’ is closed

    Q1+Q2=C1V - (1)

    Using KVL

    Q1C1Q2C2=0

    Q1=Q2C1C2 - (2)

    from (1) & (2)

    Q2 [C1+C2C2]=C1VQ2= (C1C2C1+C2)V

Similar Questions for you

A
alok kumar singh

NLM 1 

ρω43πr3g=6πηrVT

ρω43πr2g= 6πηvT

VT=43ρωπr2g6πη

=29×103× (106)2×101.8×105

=0.1234×103

vT = 123.4 × 10-6m/sec

 

V
Vishal Baghel

Kindly consider the following answer

 Re=ρvdη

V
Vishal Baghel

 43πR3=72943πr3

R3 = 729r3

R= (729)13 (r) (13)

R = 9r

Δu=T (4πr2)×729T×4πR2

=T×4π×8R2

=75.39×105JΔu=7.5×104J

V
Vishal Baghel

ρω=1000kg/m3

G = 10 m/s2

Using bernaulli’s eqn

5×105π+ρg×10=ρ0+12ρVe2

=318? 17.8m/s

V
Vishal Baghel

A = 10 cm2, V = 20 m/s

F=dpdt=ρAV2=103×10×104×400

= 400 N.

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