Asked by Sophia Chiang on Jul 15, 2024

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Electrical costs at one of Finfrock Corporation's factories are listed below: Electrical costs at one of Finfrock Corporation's factories are listed below:   Management believes that electrical cost is a mixed cost that depends on machine-hours.Use the high-low method to estimate the variable and fixed components of this cost.Compute the variable component first, rounding off to the nearest whole cent.Then compute the fixed component, rounding off to the nearest whole dollar.Those estimates are closest to: A) $7.96 per machine-hour; $11,517 per month B) $11.13 per machine-hour; $40,510 per month C) $9.61 per machine-hour; $5,533 per month D) $0.13 per machine-hour; $40,246 per month Management believes that electrical cost is a mixed cost that depends on machine-hours.Use the high-low method to estimate the variable and fixed components of this cost.Compute the variable component first, rounding off to the nearest whole cent.Then compute the fixed component, rounding off to the nearest whole dollar.Those estimates are closest to:

A) $7.96 per machine-hour; $11,517 per month
B) $11.13 per machine-hour; $40,510 per month
C) $9.61 per machine-hour; $5,533 per month
D) $0.13 per machine-hour; $40,246 per month

Mixed Cost

A cost that contains both variable and fixed cost components.

High-low Method

A method in cost accounting that identifies the fixed and variable elements of a cost by examining the lowest and highest levels of activity.

  • Use the high-low method to calculate variable and fixed costs based on given data.
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YH
Yolanda HornerJul 18, 2024
Final Answer :
A
Explanation :
  Variable cost per unit = Change in cost ÷ Change in activity = $438 ÷ 55 machine-hours = $7.96 per machine-hour Fixed cost = Total cost - Variable cost element = $40,706 - ($7.96 per machine-hour × 3,667 machine-hours) = $40,706 - $29,189 = $11,517 Variable cost per unit = Change in cost ÷ Change in activity
= $438 ÷ 55 machine-hours
= $7.96 per machine-hour
Fixed cost = Total cost - Variable cost element
= $40,706 - ($7.96 per machine-hour × 3,667 machine-hours)
= $40,706 - $29,189
= $11,517