VTU Electrical and Electronic Engineering (Semester 5)
Transmission and Distribution
May 2016
Total marks: --
Total time: --
INSTRUCTIONS
(1) Assume appropriate data and state your reasons
(2) Marks are given to the right of every question
(3) Draw neat diagrams wherever necessary


1(a) Explain the typical line diagram of transmission and distribution scheme, indication the standard voltages.
6 M
1(b) Explain the effects of high voltage transmission base on the conductor volume, transmission efficiency, percentage line drop.
8 M
1(c) What are the different types of transmission systems? Explain the advantages and disadvantages of high voltage transmission.
6 M

2(a) Derive an expression for SAG of a line conductor suspended between unequal level supports taking into the effect of ice and wind loading.
8 M
2(b) The towers of hight 30 m and 90 m supports a transmission line conductor at water crossing. The distance between the towers is 500 m. If the tension in the conductor is 1600 kg. Find the minimum clearance of the conductor and water and the clearance between midway to their supports. Weight of conductor is 1.5 kg/m. Bases of the towers can be considered to be at water level.
8 M
2(c) Discuss the significances of sag and tension calculations.
4 M

3(a) Explain the different methods of improving the string efficiency of insulator for equal voltage distribution.
9 M
3(b) A 3 phase overhead transmission line is supported by three disc suspension type insulators. The potential across the first and second is 8 KV and 11 KV respectively, calculate the : i) line voltage ii) the ratio of shunt capacitance to self capacitance to self capacitance iii) string efficiency.
6 M
3(c) Explain the different types of insulator testing.
5 M

4(a) Explain the Ciorona formation in overhead Tr in terms of Vd and Vv lines. And the factors affecting the corona power loss.
8 M
4(b) Derive an expression for insulation resistance of a single core cable.
6 M
4(c) A single core cable, 2.5 km long has a conductor 15 mm and an insulation thickness of 5.6 mm. The dielectric has a resistivity of 8×102 ohm/mt, and a relative permitivity of 2.8. Find the insulation resistance and capacitance per meter length of the cable.
6 M

5(a) Derive an expression for inductance of a 3 phase line with unsymmetrical spacing but transposed.
10 M
5(b) Find the inductance per phase per km of double circuit 3 phase line system is shown in the Fig.Q.5(b). The conductors are transposed and are of radius 0.75 cm each. The phase sqeuence is ABC.
:!mage
10 M
5(b) A 3 phase , 50 Hz, 6KV overhead line conductors are placed in a horizontal plane as shown in Fig. Q.6(b). The conductor diameter is 1.25 cm. If the line length is 100 km. Calculate the capacitance per phase and charging current per phase. Assume completer transposition of lines.
:!mage
6 M
5(c) Write a note on transposition of line.
4 M

6(a) Derive an expression for the capacitance per phase with equilateral spacing.
10 M

7(a) Derive an expression for sending end and receiving end voltage and currents for a nominal T model of medium transmission line. Also draw the phasor diagram.
10 M
7(b) A 3 Phase, 50 Hz overhead transmission line has the following constants per phase : R = 28Ω, X = 63Ω, and Y = 4×10-4 mho. If the load at the receiving end is 75 MVA at 0.8 pf lag with 132 KV between lines. Calculate the voltage, current and pf at the sending end. Use nominal π model.
10 M

8(a) Ecplain how a two wire DC distributoe with concentrated load fed at both end can be represented by single line diagram.
8 M
8(b) A 3 phase ring distributor ABCD, fed at A at 11 KV supplies balanced loads of 40 A at 0.8 pf lag at B, 50 A at 0.707 pf lagging at C and 30 A at 0.8 pf lagging at D. The load currents are referred to the supply voltage at A. The impedance of the various sections are :
Section AB = (1+j2)Ω, section BC = (2+j3)Ω
section CD = (1+j1)Ω, section DA = (3+j4)Ω
Calculate the currents in each section and station bus bar voltages at B, C and D.
12 M



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