16.5 - #12 A varying current i(t) = 1(8 – t) A (t in seconds) flows through a long straight wire that lies along the x-axis. The currentproduces a magnetic field B whose magnitude at a distance r from the wire is B = i T. Furthermore, at the point P, B2arpoints away from the observer as shown in the figure.Wire loop C-Rectangularregion RP=, y)Volt meterCalculate the flux P(1), at time 1, of B through a rectangle of dimensions Lx H = 7× 2 m whose top and bottom edgesare parallel to the wire and whose bottom edge is located d = 0.5 m above the wire. Assume that the rectangle and thewire are located in the same plane.(Use symbolic notation and fractions where needed. Let 1 = i(t) and express your answer in terms of 4o and 1.)D(1) =11.26T-m?IncorrectUse Faraday's Law to determine the voltage drop around the rectangular loop (the boundary of the rectangle) at time1 = 2.Assume 4o = 4x · 10-7 T · m/A.(Use symbolic notation and fractions where needed.)E · dr =5.657 - 103VIncorrect

Given: The varying current is t(8-t). Introduction: Magnetic flux is defined as the number of…

A varying current i(1) = 1(8 – 1) A (t in seconds) flows through a long straight wire that lies along the x-axis. The current produces a magnetic field B whose magnitude at a distance r from the wire is B = T. Furthermore, at the point P, B 2ar points away from the observer as shown in the figure.

A varying current i(1) = 1(8 – 1) A (t in seconds) flows through a long straight wire that lies along the x-axis. The current produces a magnetic field B whose magnitude at a distance r from the wire is B = T. Furthermore, at the point P, B 2ar points away from the observer as shown in the figure.