3. A toroid of inner radius R1 and outer radius R2 is such that any point P, in the toroidal axis is at a distance r from its geometric center, C. Let N be the total number of turns. a. What is the magnetic field at point P. b. Suppose the toroid is abruptly cut long the blue line at a distance ( as measured along the toroidal axis) of a quarter of the circumference away from P. By doing so, the toroid has been transformed into a solenoid. For this purpose, assume that the toroid is thin enough that the values of the inner and outer radius, as well as r, are close though not necessarily equal. toroidal Onxis solenoid of N tms

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Chapter11: Magnetic Forces And Fields
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3. A toroid of inner radius R1 and outer radius R2 is such that any point P, in the toroidal axis
is at a distance r from its geometric center, C. Let N be the total number of turns.
a. What is the magnetic field at point P.
b. Suppose the toroid is abruptly cut long the blue line at a distance ( as measured along the
toroidal axis) of a quarter of the circumference away from P. By doing so, the toroid has
been transformed into a solenoid. For this purpose, assume that the toroid is thin enough
that the values of the inner and outer radius, as well as r, are close though not necessarily
equal.
toroidad
Onxis
-R,
solenoid of N turms
Transcribed Image Text:3. A toroid of inner radius R1 and outer radius R2 is such that any point P, in the toroidal axis is at a distance r from its geometric center, C. Let N be the total number of turns. a. What is the magnetic field at point P. b. Suppose the toroid is abruptly cut long the blue line at a distance ( as measured along the toroidal axis) of a quarter of the circumference away from P. By doing so, the toroid has been transformed into a solenoid. For this purpose, assume that the toroid is thin enough that the values of the inner and outer radius, as well as r, are close though not necessarily equal. toroidad Onxis -R, solenoid of N turms
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