Chapter 23: Q72PE (page 863)
Verify that after a time of \(10.0{\rm{ }}ms\), the current for the situation considered in Example \(23.9\) will be \(0.183{\rm{ }}A\) as stated.
Short Answer
The current\(0.183\)will be\(0.183A\)as stated.
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Chapter 23: Q72PE (page 863)
Verify that after a time of \(10.0{\rm{ }}ms\), the current for the situation considered in Example \(23.9\) will be \(0.183{\rm{ }}A\) as stated.
The current\(0.183\)will be\(0.183A\)as stated.
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Using RHR-1, show that the emfs in the sides of the generator loop in Figure \(23.23\) are in the same sense and thus add.

An\({\rm{emf}}\)is induced by rotating a\({\rm{1000 - }}\)turn,\({\rm{20}}{\rm{.0 cm}}\)diameter coil in the Earth’s\({\rm{5}}{\rm{.00 \times 1}}{{\rm{0}}^{{\rm{ - 5}}}}{\rm{ T}}\)magnetic field. What average\({\rm{emf}}\)is induced, given the plane of the coil is originally perpendicular to the Earth’s field and is rotated to be parallel to the field in\({\rm{10}}{\rm{.0 ms}}\)?
What inductance do you need to produce a resonant frequency of \(60.0{\rm{ }}Hz\), when using a \(3.52{\rm{ }}H\) capacitor?
Is an emf induced in the coil in Figure 23.54 when it is stretched? If so, state why and give the direction of the induced current.

Verify, as was concluded without proof in Example\(23.7\), that units of
\(\begin{align}{}T \times {m^2}{\rm{ }}/{\rm{ }}A{\rm{ }} & {\rm{ }}\Omega \times s{\rm{ }}\\ & = {\rm{ }}H\end{align}\).
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