(a)
С=С1+С2С=С_1+С_2С=С1+С2
С1=ϵϵ0SfdС_1=\frac{\epsilon \epsilon_0Sf}{d}С1=dϵϵ0Sf
С2=ϵ0S(1−f)dС_2=\frac{\epsilon_0S(1-f)}{d}С2=dϵ0S(1−f)
C=ϵϵ0Sfd+ϵ0S(1−f)d=ϵ0Sd(1+f(ϵ−1))C=\frac{\epsilon\epsilon_0Sf}{d}+\frac{\epsilon_0S(1-f)}{d}=\frac{\epsilon_0S}{d}(1+f(\epsilon-1))C=dϵϵ0Sf+dϵ0S(1−f)=dϵ0S(1+f(ϵ−1))
(b)
if f=0f=0f=0
C=ϵ0Sd(1+f(ϵ−1))=ϵ0SdC=\frac{\epsilon_0S}{d}(1+f(\epsilon-1))=\frac{\epsilon_0S}{d}C=dϵ0S(1+f(ϵ−1))=dϵ0S
(c)
if f=1f=1f=1
C=ϵ0Sd(1+f(ϵ−1))=ϵϵ0SdC=\frac{\epsilon_0S}{d}(1+f(\epsilon-1))=\frac{\epsilon\epsilon_0S}{d}C=dϵ0S(1+f(ϵ−1))=dϵϵ0S
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