Pearson Electric Company uses the high-low method to analyze mixed costs. The following information relates to the production data for the first six months of the year.
Month | Cost(Y) | Hours(H) | |
January | $ | 8,350 | 365 |
February | $ | 10,000 | 800 |
March | $ | 8,240 | 480 |
April | $ | 8,360 | 400 |
May | $ | 10,510 | 1,085 |
June | $ | 9,750 | 775 |
How should the cost function be properly stated using the high-low method?
Variable cost per hour = (Highest activity cost – Lowest activity cost)/(Highest activity hour – Lowest activity hour)
= (10,510 - 8,350)/(1,085 - 365)
= 2,160/720
= $3
Fixed cost = Highest activity cost – (Variable cost per hour x Highest activity hour)
= 10,510 - ( 3 x 1,085)
= 10,510 - 3,255
= $7,255
Cost function :
(Y) Total cost = Fixed cost + (Variable cost per hour x Number of hour)
Y = 7,255 + 3 x
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