Answer:
$444.42
Explanation:
For computing the saving amount, first need to calculate the economic order quantity, total cost etc
The economic order quantity is
where,
Annual demand is
= 774 packaging crates × 12 months
= 9,932 crates
And, the carrying cost is
= $12 × 34%
= $4.08
= 363.37 crates
Now the total cost is
= Annual ordering cost + Annual carrying cost
= Annual demand ÷ Economic order quantity × ordering cost per order + Economic order quantity ÷ 2 × carrying cost per unit
= 9,288 ÷ 363 × $29 + 363 ÷ 2 × $4.08
= $742.02 + $740.52
= $1,482.54
Now the total cost in case of 774 packing crates is
= Annual ordering cost + Annual carrying cost
= Annual demand ÷ Economic order quantity × ordering cost per order + Economic order quantity ÷ 2 × carrying cost per unit
= 9,288 ÷ 774 × $29 + 774 ÷ 2 × $4.08
= $348 + $1,578.96
= $1,926.96
So, the annual saving cost is
= $1,926.96 - $1,482.54
= $444.42
Answer:
- Materials - 100,400
- Conversion - 95,600
Explanation:
Equivalent Units = Units Completed and Transferred out + Ending Work in Progress.
Materials Equivalent Units
Ending Work in Progress = 90% * 16,000
= 14,400 units
Equivalent Units = 86,000 + 14,400
= 100,400 units
Conversion Equivalent Units
Ending Work in Progress = 60% * 16,000
= 9,600 units
Equivalent Units = 86,000 + 9,600
= 95,600 units
Answer:
The correct answer is Modular.
Explanation:
The commercial systems of the service companies are gaining complexity over time, having a modular and integrated solution natively generates competitive advantages and saves time and effort in the different procedures.
A modular and integrated system allows clarity about the information that is handled in each area, the relationship between them and how the different processes of the company are integrated. A modular and integrated system translates into, unify data, optimize costs and work efficiently.
Answer:
4.51
Explanation:
We have to calculate fva. The future value of annuity
Here is the formula
Fva = A [( + I)^n-1/I]
Where a = annuity
I = interest rate
N = number of years
Inserting into formula
1[(1+0.08)^4 - 1/0.08]
= 1[(1.36049 - 1)/0.08]
= 4.51
Therefore the future investment is $4.51
<span>Each scenario refers to some label. The labels are placed with a different order. We need to arrange them by checking the possibilities. Labels most probably matches with one scenario each or it can be many. If labels are less in numbers than the scenarios then it can be matched with multiple scenarios.</span>
