Respuesta :
Answer:
g.Q remains same
f.Change in potential increases
h.C decreases.
k.E stays the same
m.Energy stored increases.
Explanation:
Let capacitance of parallel plate capacitor is C and charge stored in capacitor is Q.The distance between plate of capacitor=d
Capacitance of parallel plate capacitor=
When a parallel plate capacitor is disconnected
Then, charge Q remains same .
[tex]C=\frac{\epsilon A}{d}=\frac{Q}{Ed}=\frac{Q}{V}[/tex]
Where Q=Charge stored in capacitor
E=Electric field
V=Potential difference
d=Separation between plate
Capacitance is inversely proportional to potential difference and distance between plate of capacitor.
When d increases then C decreases.
When capacitance of capacitor decreases then potential difference increases by the same factor.
[tex]E=\frac{V}{d}[/tex]
When V increases and d decreases by the same factor
Then, E remains constant.
Energy stored in capacitor=[tex]\frac{1}{2}CV^2[/tex]
When C decrease and V increases then, energy stored in capacitor increases.
The affect of decrease in the distance between the parallel plates are; electric field increases, change in potential decreases, capacitance increases, charge stays the same, and Energy stored increases.
Charge in a capacitor
The charge in a capacitor is given by the following formulas;
[tex]C = \frac{\varepsilon_o A}{d} = \frac{Q}{Ed} = \frac{Q}{V}[/tex]
Where;
- Q is the charge stored in capacitor
- E is the electric field
- V is the potential difference
- d is the separation between plate
When distance, d decreases, capacitance increases.
When capacitance of capacitor increases, the potential difference decreases by the same factor.
Electric field
E = V/d
When distance, d increases, and the V decreases by the same factor, the electric field will be constant. However, at constant potential and distance decreases, the electric field will decrease.
Energy stored in capacitor
E = ¹/₂CV²
When both C and V increases the energy stored in capacitor will increase.
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