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c. An iron ring (relative permeability = 190) in Figure 1 has a cross-sectional area of 550 mm² and a mean diameter of 58 cm. It is wound with 600 turns and connected with the 230 V supply voltage. Calculate: i. Coil resistance, R ii. Average length of magnetic circuit, i Magnetic field strength, H iv. Flux density, B V. the total flux set up in the ring, I= 1000mA 550 mm2 V = 230V N = 600 Turns 58 cm Figure 1

c. An iron ring (relative permeability = 190) in Figure 1 has a cross-sectional area of 550 mm² and a mean diameter of 58 cm. It is wound with 600 turns and connected with the 230 V supply voltage. Calculate: i. Coil resistance, R ii. Average length of magnetic circuit, i Magnetic field strength, H iv. Flux density, B V. the total flux set up in the ring, I= 1000mA 550 mm2 V = 230V N = 600 Turns 58 cm Figure 1

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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C. An iron ring (relative permeability = 190) in Figure 1 has a cross-sectional area of 550 mm² and a mean diameter of 58 cm. It is wound with 600 turns and connected with the 230 V supply voltage. Calculate: i. Coil resistance, R ii. Average length of magnetic circuit, i Magnetic field strength, H Flux density, B the total flux set up in the ring, I= 1000mA 550 mm2 URGICAL iii. iv. V. V = 230V 14 N = 600 Turns 58 cm Figure 1
Transcribed Image Text:C. An iron ring (relative permeability = 190) in Figure 1 has a cross-sectional area of 550 mm² and a mean diameter of 58 cm. It is wound with 600 turns and connected with the 230 V supply voltage. Calculate: i. Coil resistance, R ii. Average length of magnetic circuit, i Magnetic field strength, H Flux density, B the total flux set up in the ring, I= 1000mA 550 mm2 URGICAL iii. iv. V. V = 230V 14 N = 600 Turns 58 cm Figure 1
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