Answer:
C. optimal capital labor ratio remains the same
Explanation:
One pilot for each plane implies A = B
Let cost be C
So, isocost line is xA + rB = C
So, xA + yA = C (as L = K)
So, (x+y)A = C
So, A = C/(x+y) =B
Optimal capital labor ratio = B/A = 1 as B =A
Now, wage rate increases to x'
So, isocost line is x'A + yB = C
So, x'A + yA = C (as A = B)
So, (x'+y)A = C
So, A = C/(x'+y) = B
New optimal capital labor ratio =B/A = 1 as B = A
Thus, optimal capital labor ratio remains same because capital (planes) and labor (pilots) are used in fixed proportion.
Thus the answer is
C. optimal capital labor ratio remains the same
Answer:
B
Explanation:
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Answer:
Fixed overhead application rate
= <u>Budgeted fixed overhead</u>
Budgeted direct labour hours
= <u>$114,000</u>
60,000 hrs
= $1.90 per direct labour hour
Amount of overhead applied to job X387: $
Variable overhead $4.90 x 170 hours = 833
Fixed overhead $1.90 x 170 hours = 323
1,156
Explanation:
In this case, there is need to calculate the fixed overhead application rate based on direct labour hours by dividing the the budgeted fixed overhead by budgeted direct labour hours. Then, we will calculate the overhead applied to Job X387 by multiplying the fixed and variable application rate by actual direct labour hours of 170 hours.