Answer:
The correct answer is $55.42.
Explanation:
According to the scenario, the computation of the given data are as follows:
Boxes use = 96 boxes
Cost = $4 per box
Staple cost = $20
Carrying cost = $0.80
So, we can calculate the annual cost of ordering and carrying by using following formula:
Annual cost = (EOQ ÷ 2) × Carrying cost + (Boxes use ÷ EOQ) × Staple cost
Where, EOQ = ( 2 × 96 × 20 ÷ 0.80)^1/2 = 69.28
So, by putting the value, we get
Annual cost = ( 69.28 ÷ 2) × $0.80 + ( 96 ÷ 69.28) × $20
= $27.71 + $27.71
= $55.42
Answer:
I will take $36,230.5 to pay for the education of child.
Explanation:
Cash Invested in the saving account will earn a return of 8% each year and this amount could be withdrawn by the me to pay for the education of child.
We will use following formula to calculate the annual payments
P = r ( PV ) / [ 1 - ( 1+ r )^-n ]
where
PV = amount of investment = $120,000
r = rate of return = 8%
n = number of period = 4 years
P = 8% ( 120,000 ) / [ 1 - ( 1 + 0.08 )^-4 ]
P = 36,230.5
B is the answer
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Answer:
False. This is because 1 is an odd number and that it is too low in value.
Answer:
Moves Down the Existing Learning Curve.
Explanation:
With the introduction of a new production method, learning will become slower initially and gradually increase over time when employees become better acquainted with it. This falls under increasing returns learning curve.
