An air-filled toroidal solenoid has a mean radius of 15.5 cm and a cross-sectional area of 4.97 cm² as shown in (Figure 1). Picture this as the toroidal core around which the windings are wrapped to form the toroidal solenoid. The current flowing through it is 11.8 A, and it is desired that the energy stored within the solenoid be at least 0.391 J. Figure 1 of 1 average radius r ▾ Part A What is the least number of turns that the winding must have? Express your answer numerically, as a whole number, to three significant figures ▸ View Available Hint(s) VE ΑΣΦΑ Submit ? Review I turns
An air-filled toroidal solenoid has a mean radius of 15.5 cm and a cross-sectional area of 4.97 cm² as shown in (Figure 1). Picture this as the toroidal core around which the windings are wrapped to form the toroidal solenoid. The current flowing through it is 11.8 A, and it is desired that the energy stored within the solenoid be at least 0.391 J. Figure 1 of 1 average radius r ▾ Part A What is the least number of turns that the winding must have? Express your answer numerically, as a whole number, to three significant figures ▸ View Available Hint(s) VE ΑΣΦΑ Submit ? Review I turns
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
Transcribed Image Text:An Air-Filled Toroidal Solenoid
An air-filled toroidal solenoid has a mean radius of 15,5
cm and a cross-sectional area of 4.97 cm² as shown in
(Figure 1). Picture this as the toroidal core around which
the windings are wrapped to form the toroidal solenoid.
The current flowing through it is 11.8 A, and it is desired
that the energy stored within the solenoid be at least
0.391 J
Figure
cross-sectional
area A
1 of 1
average radius r
Part A
Submit
What is the least number of turns that the winding must have?
Express your answer numerically, as a whole number, to three significant figures.
▸ View Available Hint(s)
15. ΑΣΦΑ
Provide Feedback
19
turns
Review I C
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