A long wire with a length of 1 = 500 m and cross-section area A = 1 mm²has a resistance of 14 9.i) Decide which material the wire is made of. You can use the followingtable as a referenceMaterialSilverCopperAluminumConductivity o (106/Nm)625835ii) If the concentration N of the material is 5 × 10²7 m³, estimate therelaxation time Tiii) This long wire is wound into a close-winding coil as shown inFigure Q2(d). The radius of the coil is a = 0.1 m and the gap betweenadjacent turns g can be considered as zero. Calculate the inductance ofthis coil*³*000000000000000,0.1 mFigure Q2(d)

Answered: Image /qna-images/answer/877b03bc-5b25-41d3-b647-efa565a8152f.jpg

A long wire with a length of 1 = 500 m and cross-section area A = 1 mm² has a resistance of 14 2. i) Decide which material the wire is made of. You can use the following table as a reference Material Silver Copper Aluminum Conductivity o (106/Nm) 62 58 35 ii) If the concentration N of the material is 5 × 1027 m³, estimate the relaxation time t iii) This long wire is wound into a close-winding coil as shown in Figure Q2(d). The radius of the coil is a = 0.1 m and the gap between adjacent turns g can be considered as zero. Calculate the inductance of this coil Y³K 0.1 m (ö ə ə ə d m m m m m d ə ə ə z Figure Q2(d)

A long wire with a length of 1 = 500 m and cross-section area A = 1 mm² has a resistance of 14 2. i) Decide which material the wire is made of. You can use the following table as a reference Material Silver Copper Aluminum Conductivity o (106/Nm) 62 58 35 ii) If the concentration N of the material is 5 × 1027 m³, estimate the relaxation time t iii) This long wire is wound into a close-winding coil as shown in Figure Q2(d). The radius of the coil is a = 0.1 m and the gap between adjacent turns g can be considered as zero. Calculate the inductance of this coil Y³K 0.1 m (ö ə ə ə d m m m m m d ə ə ə z Figure Q2(d)

Power System Analysis and Design (MindTap Course List)

6th Edition

ISBN:9781305632134

Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Chapter4: Transmission Line Parameters

Section: Chapter Questions

Problem 4.2P: The temperature dependence of resistance is also quantified by the relation R2=R1[ 1+(T2T1) ] where...

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