Series connection solve for the total capacitance, total charge and individual voltage.
C1 = 3.5 x 10^-12
C2 = 2.4 x 10^-12
C3 = 1.13 x 10^-12
V = 1700 V
C=C1C2C3C1C2+C2C3+C2C3=0.63⋅10−12 F,C=\frac{C_1C_2C_3}{C_1C_2+C_2C_3+C_2C_3}=0.63\cdot 10^{-12}~F,C=C1C2+C2C3+C2C3C1C2C3=0.63⋅10−12 F,
q=CU=1.07⋅10−9 C,q=CU=1.07\cdot 10^{-9}~C,q=CU=1.07⋅10−9 C,
U1=qC1=306 V,U_1=\frac q{C_1}=306~V,U1=C1q=306 V,
U2=qC2=446 V,U_2=\frac q{C_2}=446~V,U2=C2q=446 V,
U3=qC3=948 V.U_3=\frac q{C_3}=948~V.U3=C3q=948 V.
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