At the high level of activity in November, 6000 machine hours were run and power costs were $18000. In April, a month of low activity, 1000 machine hours were run and power costs amounted to $9000. Using the high-low method, the estimated fixed cost element of power costs is $9000. $10800. $18000. $7200.

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Answer:

The answer is "[tex]\bold{\$7,200}[/tex]"

Explanation:

Using the High - Low method:

[tex]\to Variable \ cost= \frac{\text{(Highest Activity cost - Lowest Activity cost)}}{\text{( Highest Activity Units - Lowest Activity Units)}}[/tex]

                          [tex]= \frac{(\$18000 - \$9000)}{(6000 - 1000)}\\\\= \frac{(\$9000)}{(5000)}\\\\= \frac{(\$9)}{(5)}\\\\= \$1.8/ unit[/tex]

[tex]\to Fixed \ Cost = \text{Highest Activity cost} - \text{(Variable cost per unit} \times \text{Highest Activity Units)}[/tex]                              

                       [tex]= \$18000 - ( \$1.8 \times 6000)\\\\= \$18000 - \$ 10800 \\\\= \$7,200[/tex]

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