2.50. Find Io in the network in Figure P2.50. V₁ 2 mA ( M 1 ΚΩ 1 ΚΩ 1 ΚΩ ξικο (12v
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- Show the process/ solution in finding the following I2=? V1=?The resistance for the network shown in Figure P2.20 between terminals a and b with copen circuited is Rab=50 Ω. Similarly, the resistance between terminals b and c with a open is Rbc=100 Ω,and between c and a with b open is Rca=70 Ω. Now, suppose that a short circuit isconnected from terminal b to terminal c, and determine the resistance between terminal a andthe shorted terminals b–c.Find the equivalent resistance for the infinite network shown in Figure P2.12(a). Because of its form, this network is called a semi-infinite ladder. [Hint: If another section is added to the ladder as shown in Figure P2.12(b), the equivalent resistance is the same. Thus, working from Figure P2.12(b), we can write an expression for Req in terms of Req.Then, we can solve for Req.
- The terminal voltage and terminal current were measured on thedevice shown in P2.14(a). The values of v and i are given in thetable of P2.14(b). Use the values in the table to construct a circuitmodel for the device consisting of a single resistor from Appendix H.For the circuit shown in Figure P2.35, determinethe power absorbed by the variable resistor R, rangingfrom 0 to 20 . Plot the power absorption as afunction of R.Find the Thévenin and Norton equivalent circuits for the two-terminal circuit shown in Figure P2.80.
- Determine which elements in the circuit of FigureP2.20 are supplying power and which are dissipatingpower. Also determine the amount of power dissipatedand supplied.Determine the value of v2 and the power delivered by the source in the circuit of Figure P2.24 by using mesh-current analysis.Find the equivalent resistance seen by the source inFigure P2.44, and use result to find i, i1, and v.