18. Wire 1 and wire 2, made of the same material, have uniform circular cross sections. Wire 2 is twice as long as wire 1. Also, wire 2 has five times the radius of wire 1. If wire 2 has a resistance 200Ω, what is the resistance of wire 1?
Group of answer choices
4Ω.
16Ω.
200Ω.
2500Ω.
10000Ω.
18. Wire 1 and wire 2, made of the same material, have uniform circular cross sections....
Two solid rods have the same length and are made of the same material with circular cross sections. Rod 1 has a radius ?1 and Rod 2 has a radius ?2=?1/2 If a compressive force ?F is applied to both rods, their lengths are reduced by Δ?1 and Δ?2, respectively. The ratio Δ?1 / Δ?2 is equal to The choices are .25, 2., 1., 0.5, 4.
Three resistors are made out of three different materials and have different (but uniform) cross-sections Resistor 1 has a circular cross-section of radius 1.61 mm. Resistor 2 has a square cross section with a side length of 3.92mm. The third resistor's cross-section is a right triangle with two sides of length 1.62 mm as shown. All of the resistors are 0.538 cm in length. Use the provided table of resistivities to cakculate the resistance of each resistor Material 1 Material...
Three resistors are made out of three different materials and have different (but uniform) cross-sections. Resistor 1 has a circular cross-section of radius 3.33 mm. Resistor 2 has a square cross section with a side length of 2.22 mm. The third resistor\'s cross-section is a right triangle with two sides of length 5.50 mm as shown. All of the resistors are 0.763 cm in length. Use the provided table of resistivities to calculate the resistance of each resistor. This is...
23. Two wires A and B with circular cross sections are made of the same metal and have equal lengths, but the resistance of wire A is three times greater than that of wire B. What is the ratio of the cross- sectional area of A to that of B? a. 3 b. 13 c. 1 d. 1/13 e. 1/3 24. A potential difference of 1.0 V is maintained across a 10.0-V resistor for a period of 20 s. What...
Two copper wires have the same length but different cross sectional areas. The cross-sectional area of wire 1 is A, and that of wire 2 is 2A. How are the resistances of the two wires related? Choose the correct answer from the following choices. Wire 1 has four times the resistance of Wire 2 Wire 1 has half the resistance of Wire 2 The are the same. Wire 1 has twice the resistance of Wire 2
Two square wires are composed differently, see the figure of their cross-sections. Wire 1 is a square wire of material A but with a circular center of material C. The diameter of the circular inside is equal to the length of side of the square. The second square wire has the same cross-sectional area as the first but is entirely comprised of material A. Both wires are the same length and setup to have the same temperature difference maintained between...
Three cylindrical wires are made of the same material. Their lengths and radii are wire 1: length 24, radius r/2 wire 2: length 34, radius 3r wire 3: length , radius r/4 (b) Rank the wires according to the current density across their cross sections, greatest first Select one O a. 1>3>2 O b. 1 =2> 3 c.3>1 > 2 O d. 3 > 2>1 O e. 1>23
Three cylindrical wires are made of the same material. Their lengths and radii are wire 1: length 22, radius r/2 wire 2: length 38, radius 3r wire 3: length , radius r/4 (b) Rank the wires according to the current density across their cross sections, greatest first Select one O a. 3>21 b.1=23 O 01>3>2 O d. 1>2>3 O e. 3 >1>2 Activate Windows Co to Settings to activate Windows
Material 1 Material 2 Material 3 0.00367 12.m 0.585 12.m 5.75 x 10-512.m Three resistors are made out of three different materials and have different (but uniform) cross sections. Resistor 1 has a circular cross section of radius 1.61 mm. Resistor 2 has a square cross section with a side length of 1.37 mm. The third resistor's cross section is a right triangle with two sides of length 3.56 mm. All of the resistors are 0.913 cm in length. Use...
A one meter section of circular cross-section wire has a resistance of 382 Ohms. If you stretched the wire (while maintaining a circular cross-section), how long would the wire have to be to have a resistance that is 48.8 times as large? Don't round. The answer should be 6.99 but I need steps to understand the answer.