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Use the integral version of Gauss’s law to calculate the electric field in an infinite pipe’s hollow interior and in its exterior if it carries a uniform charge per unit length λ.
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Nov 14, 2021
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Physics & Space Science
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08210072
advanced
physics
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Consider an infinite straight insulating cylindrical rod of radius R whose interior has a uniform charge density ρ0. Use the integral version of Gauss’s law to calculate directly how│ EW│depends on radius s inside and outside this object, and check that the rod’s external field agrees with that outside an infinite wire.
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Consider a spherical insulating ball of radius R whose interior has a uniform charge density ρ0. Use the integral version of Gauss’s law to calculate directly how electric field depends on r inside this object.
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Consider an infinite planar slab with uniform charge density ρ0. Assume that the slab’s central plane coincides with the xy plane.
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Consider a can-shaped gaussian surface that has a radius of 2 cm and a length of 10 cm. Suppose that the electric field E ⃗ is everywhere parallel to the can’s axis and has a magnitude of 200 N/C inward at one of the can’s end faces and 100 N/C outward at the other face. What total charge does the can contain?
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Point P is outside a spherical charged balloon that someone is inflating. The balloon’s center remains fixed relative to P. The electric field’s magnitude E ⃗ at P grows as the balloon’s charged surface approaches.
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Consider a square 4 cm on a side. Suppose that the magnetic field BW in this square’s vicinity is everywhere parallel to the square’s top and bottom legs and points rightward but has a magnitude that is 5.0 µT at the top leg and 3.0 µT at the bottom leg. What total current flows through the square’s surface and in which direction?
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Discuss the concept of “Leadership style” in Either Fielder’s Contingency Theory of Leadership .
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A car of mass 875 kg is travelling 45.0 m/s when the driver applies the brakes, which locks the wheels. The car skids for 5.60 s before coming to rest.
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Cobb Douglas production function f(x,y) =200(x^(3/4))y^(1/4) with the utilization of x units labor and y units of capital
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In the early part of the 20th century (1900-1920), the market for medical services is best described as:
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imagine a study of college students' political party preference the researcher asks "which political party do you most identify with?" and provides the democrat, republican, libertarian, other. If the sample size is 225, what is the expected value for any category (including "other") assuming the null hypothesis is equal proportions among the five categories
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Nov 3, 2019
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if the value of \frac{4^m}{4^n}<1, which of the following must be true A. m=1 B. n=1 C. m=n D. m
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Oct 10, 2019
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During the winter time, an appraiser finds that the inside of an exterior wall of a building is about the same temperature as the other interior walls. The appraiser would come to the conclusion that:
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Harry hired a contractor to paint the interior and exterior of his rental property. Harry did not pay and the contractor filed a mechanic's lien. What of the following is true about the lien?
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In the winter, an appraiser observed that the inside of an exterior wall of the house is about the same temperature as other interior partitions. The appraiser would come to the conclusion that:
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Which of the following components are designed to connect to an interior exit stair to an exit door on the exterior of the structure?
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What type of construction requires exterior walls to be constructed of noncombustible materials and allows interior elements such as floors, roofs, and interior nonbearing framing to be constructed of small-dimension wood or metal stud systems?
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The definition of resistivity (ρ = E/J) implies that an electric field exists inside a conductor. Yet we saw in Unit 1 (i.e. Faraday Cage) that there can be no electric field inside a conductor. Is there a contradiction here? Explain.
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Jan 20, 2021
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A ladder 15 meters long leans against a vertical wall. If the foot of the ladder is being pulled away from the wall at the rate of 2 meters per minute. How fast is the top of the ladder sliding down the wall at the instant when the foot of the ladder is 12 meters from the wall.
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