A solenoid with a turn density of 300 turns/m, and radius, r = 18.0 cm, is oriented perpendicular to a 250-turn square coil with side-length, a = 15 cm as shown in the figure. The current through the solenoid varies in time as shown in the graph, with CCW as positive. №=250 I (A) SA/1.255 Top View 2. 6.0 4.0 2.0 0.0 -2.0 -4.0 -6.0 (a) (b) сси out 1.0 CCW I (.75 s) Solenoid Current vs. Time 2.0 = - -94 1.5 sec CW (in) 3.0 4.0 $₁ = B₂RH² = M₂ MIRR², B Ein = 3 Assec time (s) -Ɑ Calculate the magnetic flux through the square coil at t = 0.75 s and t = 3.1 s and indicate which way it flows through the square coil. N = = - Mon NT² I dt 5.0 C a 3A, B₁ = M₁ NI = I (3.)) = 4A, B₂ = Mo nI = (4x x 109 T. M/A) (300 /m ) ( TA) = (.5 ml (in) $(.15 5) = B₁ 24² = (1.13 x 10³ 7) * (₁18 m) = . 115 mub (out) (3.15) = 13₂x² = (1.5 X 102 t)^(.18 m)² = (53 Awb (a) I Solenoid Use Faraday's law to obtain a symbolic expression for the induced emf through the coil. - Montp² 1/11 (4π x 109 T-M/H) (300 /m) (3 A) = 1.13 mT (out) Calculate the slope of the current through the solenoid at t = 0.23 s, 1.84 s, and 4.3 s. For each time, indicate the direction of the current and the magnetic field it produces.
A solenoid with a turn density of 300 turns/m, and radius, r = 18.0 cm, is oriented perpendicular to a 250-turn square coil with side-length, a = 15 cm as shown in the figure. The current through the solenoid varies in time as shown in the graph, with CCW as positive. №=250 I (A) SA/1.255 Top View 2. 6.0 4.0 2.0 0.0 -2.0 -4.0 -6.0 (a) (b) сси out 1.0 CCW I (.75 s) Solenoid Current vs. Time 2.0 = - -94 1.5 sec CW (in) 3.0 4.0 $₁ = B₂RH² = M₂ MIRR², B Ein = 3 Assec time (s) -Ɑ Calculate the magnetic flux through the square coil at t = 0.75 s and t = 3.1 s and indicate which way it flows through the square coil. N = = - Mon NT² I dt 5.0 C a 3A, B₁ = M₁ NI = I (3.)) = 4A, B₂ = Mo nI = (4x x 109 T. M/A) (300 /m ) ( TA) = (.5 ml (in) $(.15 5) = B₁ 24² = (1.13 x 10³ 7) * (₁18 m) = . 115 mub (out) (3.15) = 13₂x² = (1.5 X 102 t)^(.18 m)² = (53 Awb (a) I Solenoid Use Faraday's law to obtain a symbolic expression for the induced emf through the coil. - Montp² 1/11 (4π x 109 T-M/H) (300 /m) (3 A) = 1.13 mT (out) Calculate the slope of the current through the solenoid at t = 0.23 s, 1.84 s, and 4.3 s. For each time, indicate the direction of the current and the magnetic field it produces.
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Step 1: Given that:
VIEWStep 2: a) Calculation of magnetic flux at t=0.75 sec
VIEWStep 3: a) Calculation of magnetic flux at t=3.1 sec
VIEWStep 4: b) Symbolic expression of induced emf:
VIEWStep 5: c) Slope of current, direction of current and magnetic field:
VIEWStep 6: d) Calculation of induced emf:
VIEWStep 7: e) Calculation and graphing of induced current:
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