Solve for the following using the circuit shown below: a) Z parameters b) A,B, C and D values 1₁ 12Ω www j24Ω Ι 1₂ + V1 -j4Q + V₂
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- Complete the table given by using mesh analysis. Note: If there are no coefficients for a particular parameter, input zero. Round off only in the final answer and eound it off to five decimal places if possible. @mesh 1: Z11I1 + Z12I2 = Source1 @mesh 2: Z21I1 + Z22I2 = Source2please show steps-by-steps solutions tqSolve for the source 1 and 2. Complete the table given by using mesh analysis. Note: If there are no coefficients for a particular parameter, input zero. Round off only in the final answer and eound it off to five decimal places if possible. @mesh 1: Z11I1 + Z12I2 = Source1 @mesh 2: Z21I1 + Z22I2 = Source2
- Solve the impedances of the circuit using mesh analysis. Complete the table given. Note: If there are no coefficients for a particular parameter, input zero. Round off only the final answer to five decimal places if possible. @mesh 1: Z11I1 + Z12I2 +Z13I3 + Z14I4 = Source1 @mesh 2: Z21I1 + Z22I2 + Z23I3 + Z24I4 = Source2 @mesh 3: Z31I1 + Z32I2 + Z33I3 + Z34I4 = Source3 @mesh 4: Z41I1 + Z42I2 + Z43I3 + Z44I4 = Source4l11 answer 4 5 6Solve the sources of the circuit using mesh analysis. Complete the table given. Note: If there are no coefficients for a particular parameter, input zero. Round off only the final answer to five decimal places if possible. @mesh 1: Z11I1 + Z12I2 +Z13I3 + Z14I4 = Source1 @mesh 2: Z21I1 + Z22I2 + Z23I3 + Z24I4 = Source2 @mesh 3: Z31I1 + Z32I2 + Z33I3 + Z34I4 = Source3 @mesh 4: Z41I1 + Z42I2 + Z43I3 + Z44I4 = Source4
- α=4 β=4For the adjacent circuit, Vab=(400+5β)V is given and the source part is balanced. Since it is known as ZAN=j2α Ω, ZBN= 3α Ω and ZCN=-j3α Ω, calculate the value of the current Ib by its angle, ignoring the impedances of the transmission lines.Can you please post your solutions, it's very importantComplete the table using Kirchhoff's Laws Compose the voltage equations based on the variables given.Retain the signs generated by the tracing directions. Multiply with the least common factor to remove any fractions. KVL @ loop A: k11Vx + Z12Ix + Z13Iy = Source1 KVL @ loop B: k21Vx + Z22Ix + Z23Iy = Source2 KVL @ loop C: k31Vx + Z32Ix + Z33Iy = Source3The currents in each branch of a two - branched parallel circuit are given by expression i1 = 7.07sin(314t - π/4) A and i2 = 21.2sin((314t - π/3) A. The supply voltage is given by the expression v = 354sin 314t V. Determine the impedance Z1 and Z2. a. Z1 = 50.07 Ω, Z2 = 16.7 Ω b. Z1 = 35.4 Ω, Z2 = 8.35 Ω c. Z1 = 10.0 Ω, Z2 = 10.2 Ω d. Z1 = 14.46 Ω, Z2 = 14.14 Ω