Question in the attachments **Diagram 3 Explanation**The diagram consists of a series of "X" marks arranged in the formation of a 3x3 grid. In the center of the grid is a circle enclosing a single "X". Here's a detailed breakdown:- **Outer Arrangement**: There are "X" marks occupying each position in a grid format: - The top row contains three X's. - The middle row contains two X's on the sides with a circle in the middle. - The bottom row also contains three X's.- **Central Circle**: The circle is drawn in the middle of the diagram, enclosing the central "X" mark, indicating a point of emphasis or differentiation from the surrounding "X" marks.This layout may be used to illustrate concepts such as centrality, focus, or grouping in an educational context. Refer to diagram 3.A closed circular loop (\(N = 555\) turns, radius \(r = 5.54 \, \text{cm}\), resistance \(R = 6.32 \, \Omega\)) sits in a magnetic field \(B\) pointing perpendicular to the plane of the loop and into the page. The magnitude of the magnetic field changes with time according to:\[ B = 3.75t^2 + 5.44t + 97.9, \]where \(B\) is in Tesla (T) and \(t\) is in seconds.After 0.578 seconds, find \(I\), the current induced in the loop, in amperes (A). Give the answer as positive if the current runs clockwise in the loop, and negative if the current runs counter-clockwise.

Refer to diagram 3. A closed circular loop (N = 555 turns, radius r= 5.54 cm, resistance R = 6.32 2) sits in a magnetic field B pointing perpendicular to the plane of the loop and into the page. The magnitude of the magnetic field changes with time according to: 3 = 3.75t2 + 5.44t + 97.9, where B is in T and t is in seconds. After 0.578 seconds, find I, the current induced in the loop, in A. Give the answer as positive if the current runs clockwise in the loop, and negative if the current runs counter-clockwise.

Refer to diagram 3. A closed circular loop (N = 555 turns, radius r= 5.54 cm, resistance R = 6.32 2) sits in a magnetic field B pointing perpendicular to the plane of the loop and into the page. The magnitude of the magnetic field changes with time according to: 3 = 3.75t2 + 5.44t + 97.9, where B is in T and t is in seconds. After 0.578 seconds, find I, the current induced in the loop, in A. Give the answer as positive if the current runs clockwise in the loop, and negative if the current runs counter-clockwise.