Answer:
flexible budget amount for canoe sales revenue for April is $72000
Explanation:
given data
sell = 100 canoes
average sales price = $600
sold = 65
total sales = 130
canoes at an average price = $595
actual sales = 120 canoes
to find out
flexible budget amount for canoe sales revenue for April
solution
we know here for flexible budget april sale unit are = 120
and selling price is $600
so that April sales will be here = 120 × 600
April sales = 72000
so flexible budget amount for canoe sales revenue for April is $72000
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:
b, c
<u>Explanation</u>:
Remember, the number of order is quite large over 10 million. Therefore, the best step to carry out is
1. Export in multiple batches: This implies that instead of trying to export the whole batch at once, which might not be possible it is best to export in fewer batches.
2. Use PK Chunking: This method involves the use of an <em>automated system</em> that reduces large orders into smaller chunks.
Answer:
Interest= $26,131.91
Explanation:
Giving the following information:
Annual deposit= $2,000
Number of periods= 20 years
Interest rate= 5%
<u>First, we need to calculate the future value using the following formula:</u>
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
FV= {2,000*[(1.05^20) - 1]} / 0.05
FV= $66,131.91
<u>Now, we can determine the interest earned:</u>
Interest= future value - total investment
Interest= 66,131.91 - 20*2,000
Interest= $26,131.91
