POWER SYSTEM-I - B.Tech. 4th Semester Examination, 2015
POWER SYSTEM-I
Instructions:
- All questions carry equal marks.
- There are NINE questions in this paper.
- Attempt FIVE questions in all.
- Question No. 1 is compulsory.
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For a medium length transmission line, A is
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To increase the transmission capability of a high-voltage longline
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The surge impedance of 50-mile long underground cable is 50 ohms. For a length of 25 miles the impedance will be
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In a transmission system, the weight of copper used is proportional to
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Stringing chart is useful for
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The regulation of a line at full-load 0.8 of lagging is 12%. The regulation at full-load 0.8 p.f. leading can be
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The inductance of a line is minimum when
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Which distribution system is more reliable?
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In a 3-core cable, the capacitance between 2 conductors (with sheath earthed) is 3 \( \mu F \). The capacitance/phase is
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For a transmission line with resistance R2, reactance X2 and negligible capacitance, the parameter A is
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Describe the various systems of power transmission and compare the following as regard to the amount of copper used for the same distance, the same power transfer, the same maximum voltage to ground and the same power loss: (a) 3-phase, 3-wire AC (b) 3-wire DC (c) 1-phase, 2-wire AC.
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State Kelvin's law and explain why in practice the law is usually not strictly observed.
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The following data relate to a 2-wire feeder: Current carried throughout the year = 220 A. The portion of the capital cost which is proportional to X-sectional area = 6 per kg of Cu conductor. Cost of energy = 6 P per kWh. Interest and depreciation charges = 10% PA. Density of copper = 8.93 \( g/cm^3 \). Specific resistance of copper = 1.8 \( \mu\Omega-cm \). Find the most economical X-section of the conductor.
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A 1.5 km long single-phase 2-wire feeder supplies the loads as under: 60 A at 0.8 p.f. (lagging), 600 m from the fed point. 40 A at 0.85 p.f. (lagging), 1200 m from the fed point. 50 A at 0.88 p.f. (lagging), 1500 m from the fed point. The resistance and reactance of the feeder per km length (go and return) are 0.1 \( \Omega \) and 0.2 \( \Omega \) respectively. If the voltage at the far end is to be maintained at 220 V, calculate the voltage of the sending end, and its phase angle with respect to the receiving end voltage.
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Find the inductance per phase of 3-\(\phi\) overhead transmission line using 2 cm diameter conductors when these are placed at the corners of equilateral triangle of sides 4 meters. Also do the derivation needful.
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The three conductors of a 3-\(\phi\) transmission line are arranged in a horizontal plane and are 4 meters apart. The diameter of each conductor is 2.5 cm. Determine the inductance per km of the each conductor (line to neutral). Assume balanced load and R, Y, B phase sequence. Determine the average inductance per phase for regularly transposed line.
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Discuss the effect of wind and ice on sag.
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The following data refers to a transmission line supported on level supports: Span length = 220 meters. Hard drawn copper conductor: X-sectional area = 120 \( mm^2 \), 37/2-11 mm; \( W_c = 1/2 \) kg/m. Ultimate tensile stress = 42.2 \( kg/mm^2 \). Factor of safety = 4. Wind pressure = 55 \( kg/m^2 \). Thickness of ice coating = 12 mm. Density of ice = 913 \( kg/m^3 \). Find the vertical sag.
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A 50 Hz, 3-\(\phi\), 100 km long transmission line has a total resistance of 35 \( \Omega \), series reactance of 140 \( \Omega \) and shunt admittance (line to neutral) \( 930 \times 10^{-6} \) mho. It delivers 40 MW at 220 kV at 0.9 p.f. lagging. Using nominal \( \pi \) method determine the following: (a) A, B, C, D constants (b) Sending end voltage (c) Sending end current (d) Sending end power factor (e) Voltage regulation (f) Transmission efficiency.
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Derive the expressions for voltage and current distributions over a longline. Explain the significance of characteristic impedance loading in connection with the longlines. Deduce the above voltage and current relations in the hyperbolic form and obtain the element values of an equivalent to represent the longlines.
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Explain briefly the following methods of grading of cables: (a) Capacitance grading (b) Intersheath grading.