Charge-Q- on capacitor- of capacitance C- and potential difference-V- across it are related as -Q- V-CCannot be relatedQ- Ctimes VQ- C-V

Question

Toppr Admin · Accepted Answer

If charge Q is given to a conductor and due to this its potential increases by V- then it is found that-xA0- -xA0- -xA0- -xA0- -xA0- -xA0- -xA0-Q-x221D-V-xA0-xA0- -xA0- -xA0- -xA0- -xA0- -xA0- -xA0-Q-CV-xA0-where constant of proportionality C is capacitance-

Charge(Q) on capacitor( of capacitance C) and potential difference(V) across it are related as :
$Q = V / C$
Cannot be related
$Q = C \times V$
$Q = C / V$

If charge $Q$ is given to a conductor and due to this its potential increases by $V$ , then it is found that:
$Q \propto V$
$Q = C V$
where constant of proportionality $C$ is capacitance.

Charge(Q) on capacitor( of capacitance C) and potential difference(V) across it are related as :Q=V/CCannot be relatedQ=C×VQ=C/V

If charge Q is given to a conductor and due to this its potential increases by V, then it is found that: Q∝V Q=CV where constant of proportionality C is capacitance.

Charge(Q) on capacitor( of capacitance C) and potential difference(V) across it are related as :
$Q = V / C$
Cannot be related
$Q = C \times V$
$Q = C / V$

If charge $Q$ is given to a conductor and due to this its potential increases by $V$ , then it is found that:
$Q \propto V$
$Q = C V$
where constant of proportionality $C$ is capacitance.