Three resistors are made out of three different materials andMaterial 10.00479 Ω.mhave different (but uniform) cross sections. Resistor 1 has aMaterial 20.682 Q · mcircular cross section of radius 1.18 mm. Resistor 2 has aMaterial 35.75 x 10¬Q•msquare cross section with a side length of 4.77 mm. The thirdresistor's cross section is a right triangle with two sides oflength 1.62 mm. All of the resistors are 0.688 cm in length.3Use the provided table of resistivities to calculate the1resistance of each resistor.R1ΩR2Ω=R3

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Three resistors are made out of three different materials and Material 1 0.00479 2 · m have different (but uniform) cross sections. Resistor 1 has a Material 2 0.682 Ω .m circular cross section of radius 1.18 mm. Resistor 2 has a Material 3 5.75 x 10-Ω.m square cross section with a side length of 4.77 mm. The third resistor's cross section is a right triangle with two sides of length 1.62 mm. All of the resistors are 0.688 cm in length. 3 Use the provided table of resistivities to calculate the resistance of each resistor. R = Ω R2 = Ω R3 = Ω

Three resistors are made out of three different materials and Material 1 0.00479 2 · m have different (but uniform) cross sections. Resistor 1 has a Material 2 0.682 Ω .m circular cross section of radius 1.18 mm. Resistor 2 has a Material 3 5.75 x 10-Ω.m square cross section with a side length of 4.77 mm. The third resistor's cross section is a right triangle with two sides of length 1.62 mm. All of the resistors are 0.688 cm in length. 3 Use the provided table of resistivities to calculate the resistance of each resistor. R = Ω R2 = Ω R3 = Ω

Modern Physics

3rd Edition

ISBN:9781111794378

Author:Raymond A. Serway, Clement J. Moses, Curt A. Moyer

Publisher:Raymond A. Serway, Clement J. Moses, Curt A. Moyer

Chapter12: The Solid State

Section: Chapter Questions

Problem 12P

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