An AC current source is connected to an inductor with an inductance L $=8$ H$.$ At time t $=0,$ the current through the inductor is i$0=0$ A$.$ The power supply provides a time$-$dependent current i through the inductor as described by the following equation: i$($t$)=10$cos$($t$),$ where $=500$ rad$/$s$.$ The current is measured in units of Amps.

Patel,$$Veer$-$vmp$5393$@psu.edu

vmp$5393$@psu.edu$0$P$65-7$F$-$D$6-48-$A$4$A$1-52836$

$-$ Part $($a$)$

Determine the current through the inductor, in amperes, at time t $=1\mathrm{.}5$ sec$.$

i $=2\mathrm{.}6202\mathrm{.}620$Incorrect$!$

$$ Part $($b$)$

Determine the voltage across the inductor, in volts, at time t $=1\mathrm{.}5$ sec$.$

v $=$

$|$

sin$()$cos$()$tan$()$cotan$()$asin$()$acos$()$atan$()$acotan$()$ln$()$log$10()$exp$()$fact$()$

Degrees Radians

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Grade$$Summary

Deductions$0\%$Potential$100\%$

Submissions

Attempt$($s$)$Remaining:$3$

$4\%$ Deduction per Attemptdetailed$$view

$10\%20\%$

vmp$5393$@psu.edu

$0$P$65-7$F$-$D$6-48-$A$4$A$1-52836$

$3$ Submission$($s$)$ Remaining

Hints: $0$ for a $0\%$ deduction. Hints remaining: $0$

Feedback: $2\%$ deduction per feedback.

$$ Part $($c$)$

Determine the magnitude of the maximum voltage, in volts, across the inductor.