Answer:
The radius of the circular plate is 0.774 m
Step-by-step explanation:
Given;
distance between the parallel plates, d = 1.53 cm = 0.0153 m
electric field energy density between plates,
= 4.41 J/m³
Potential energy of the capacitor,
= 0.127 J
Energy density is given as;

where;
V is volume

Volume is given as;
V = Ad
where;
A is area
A = V / d
A = (0.0288) / (0.0153)
A = 1.882 m²
Area of circular plate is given as;
A = πr²
where;
r is the radius of the circular plate

Therefore, the radius of the circular plate is 0.774 m