Suppose a $220$ V AC short circuit generates a maximum $($not average$)$ power of $96\mathrm{.}8$ kW$.$

Randomized Variables

P $=96\mathrm{.}8$ kW

Ahmad$$Nizman$,$Nur$$Balqis$-$nma$5814$@psu.edu

nma$5814$@psu.edu$0$P$65-$C$1-$F$5-47-$B$731-52485$

$$ Part $($a$)$

What is the resistance, in ohms?

R $=$

$|$

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

Degrees Radians

$()789$HOMEE$^^456/*123+-0.$END$()$BACKSPACEDELCLEAR

Grade$$Summary

Deductions$6\%$Potential$94\%$

Submissions

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

$3\%$ Deduction per Attemptdetailed$$view

$13\%23\%$

nma$5814$@psu.edu

$0$P$65-$C$1-$F$5-47-$B$731-52485$

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

Hints: $0\%$ deduction per hint. Hints remaining: $1$Feedback: $1$ for a $0\%$ deduction

No meaningful feedback available for the current submission.

$$ Part $($b$)$

What would the average power be$,$ in kilowatts, if the voltage was $120$ V AC$?$