Z y h a 13 B Surface area of a cone is the complete area covered by its two surfaces, i.e., circular base area and lateral (curved) surface area. The base of the cone shown in the figure above is on the x-z plane (y=0) and its height is along the y-axis. There exits a uniform magnetic field given by the expression B = Bo (cos + sin 0 ), where Bo = 2.94 T and 0 = 62.2°. Find the magnetic flux through the lateral surface (in Wb) if a = 18.0 cm, and h = 32.5 cm. 3 decimal places in your answer, please.
Z y h a 13 B Surface area of a cone is the complete area covered by its two surfaces, i.e., circular base area and lateral (curved) surface area. The base of the cone shown in the figure above is on the x-z plane (y=0) and its height is along the y-axis. There exits a uniform magnetic field given by the expression B = Bo (cos + sin 0 ), where Bo = 2.94 T and 0 = 62.2°. Find the magnetic flux through the lateral surface (in Wb) if a = 18.0 cm, and h = 32.5 cm. 3 decimal places in your answer, please.
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Transcribed Image Text:Z
y
h
a
13
B
Surface area of a cone is the complete area covered by its two surfaces, i.e., circular base area and lateral (curved) surface
area. The base of the cone shown in the figure above is on the x-z plane (y=0) and its height is along the y-axis. There
exits a uniform magnetic field given by the expression B = Bo (cos + sin 0 ), where Bo = 2.94 T and 0 = 62.2°.
Find the magnetic flux through the lateral surface (in Wb) if a = 18.0 cm, and h = 32.5 cm. 3 decimal places in your
answer, please.
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