A circular loop of wire with radius 0.0290 m and resistance 0.300 Nis in a region of spatially uniform magnetic field, as shown in (Figure 1). The magnetic field is directed into the plane of the figure. At t = 0, B = 0. The magnetic field then begins increasing, with B(t) =(0.370 T/s³) t³. For related problem-solving tips and strategies, you may want to view a Video Tutor Solution of Lenz's law and the direction of induced current. Figure X X X X X X X X X X X X X X X X X X 1 of 1 > Part A What is the current in the loop (magnitude) at the instant when B = 1.28 T ? Express your answer with the appropriate units. I = Submit Part B 01 Value μA Request Answer What is the direction O counterclockwise clockwise Provide Feedback Submit Request Answer Units current in the loop? ?

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**Educational Content: Induced Current in a Circular Loop**

**Problem Description:**

A circular loop of wire with a radius of 0.0290 m and resistance of 0.300 Ω is placed in a region with a spatially uniform magnetic field. This setup is illustrated in Figure 1. Initially, the magnetic field is directed into the plane of the figure, and at time \( t = 0 \), the magnetic field \( B = 0 \). The magnetic field then begins to increase according to the equation \( B(t) = (0.370 \, \text{T/s}^3) \, t^3 \).

For additional problem-solving techniques and strategies, consider viewing a Video Tutor Solution titled *Lenz's law and the direction of induced current*.

**Figure Description:**

The figure shows a circular loop with radius \( r \), situated in a magnetic field denoted by \( \vec{B} \). The magnetic field lines are directed into the plane of the page, indicated by multiple "X" symbols surrounding the loop.

**Part A: Calculation Task**

Calculate the magnitude of the current in the loop at the moment when the magnetic field \( B = 1.28 \, \text{T} \).

- Input Field: Express your answer with the appropriate units.
- Placeholder: \( I = \) [Value] [Units]
- Submission: Use the submit button to verify the answer.

**Part B: Conceptual Task**

Determine the direction of the current induced in the loop.

- Options:
  - Counterclockwise
  - Clockwise

- Submission: Choose the correct direction and submit to confirm your choice.

**Feedback:**

If you require further assistance or explanations, feel free to provide feedback or request additional answers.
Transcribed Image Text:**Educational Content: Induced Current in a Circular Loop** **Problem Description:** A circular loop of wire with a radius of 0.0290 m and resistance of 0.300 Ω is placed in a region with a spatially uniform magnetic field. This setup is illustrated in Figure 1. Initially, the magnetic field is directed into the plane of the figure, and at time \( t = 0 \), the magnetic field \( B = 0 \). The magnetic field then begins to increase according to the equation \( B(t) = (0.370 \, \text{T/s}^3) \, t^3 \). For additional problem-solving techniques and strategies, consider viewing a Video Tutor Solution titled *Lenz's law and the direction of induced current*. **Figure Description:** The figure shows a circular loop with radius \( r \), situated in a magnetic field denoted by \( \vec{B} \). The magnetic field lines are directed into the plane of the page, indicated by multiple "X" symbols surrounding the loop. **Part A: Calculation Task** Calculate the magnitude of the current in the loop at the moment when the magnetic field \( B = 1.28 \, \text{T} \). - Input Field: Express your answer with the appropriate units. - Placeholder: \( I = \) [Value] [Units] - Submission: Use the submit button to verify the answer. **Part B: Conceptual Task** Determine the direction of the current induced in the loop. - Options: - Counterclockwise - Clockwise - Submission: Choose the correct direction and submit to confirm your choice. **Feedback:** If you require further assistance or explanations, feel free to provide feedback or request additional answers.
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