Answer:
Dell's Production After Adjustment will be 2,041 units
Explanation:
According to the given data we have that Dell forecast for sales is 1856 and there considering the 10% reserve first we would need to calculate the number of units after the reserve of 10% as follows:
10% reserve units=0.10×1856=185 units
Therefore, total required units=1,856+185
total required units=2,041 units
Dell's Production After Adjustment will be 2,041 units
Answer:
E. Debit Cash $4,000; credit Paid-in Capital in Excess of Par Value, Preferred Stock $1,900, credit Preferred Stock $2,100.
Explanation:
Journal Entry for Issuance of 70 shares of $30 par value preferred stock for $4,000 is -
Cash Debited - $4,000
Paid in Capital in excess of Par value Credited - $1,900
Preferred Stock (70 shares × $30 each) Credited - $2,100
The correct option is - E. Debit Cash $4,000; credit Paid-in Capital in Excess of Par Value, Preferred Stock $1,900, credit Preferred Stock $2,100.
Answer:
16.42
Explanation:
Data provided in the question:
Cost of goods sold = $548,600
Beginning inventory of the year = $31,283
Ending inventory of the year = $35,538
Now,
the Inventory turnover ratio is calculated as;
⇒ ( Cost of goods sold ) ÷ ( Average inventory of the year )
Also,
Average inventory of the year =
=
= $33,410.5
Therefore,
Inventory turnover ratio = $548,600 ÷ $33,410.5
= 16.42
Answer:
Explanation:
X - number of units sold
Total cost for production = 1,500,000 + 1600X
Total cost for purchasing = 2000X
a. For 4000 units sold
Total cost for production = 1,500,000 + 1600 * 4000 = $7,900,000
Total cost for purchasing = 2000* 4000 = $8,000,000
In this case producing is cheaper. Therefore, it is better to produce
b. Y - break-even point
Then : 1,500,000 + 1600 * Y = 2000* Y
So 1,500,000 = 400 Y
Y = 3750
At №of units less than 3750 purchasing will be the better option
And above 3750 producing will be the better option
Answer:
PV = $155,343
Explanation:
This question requires application of PV of annuity, according to which:
PV = p [1-(1+r)^-n/r]
P= Periodic Payment
r = rate of period
n = number of periods
r = 3%/12 = 0.25% (monthly), n = 120, P = $1500
PV = 1500 * [\frac{1 - (1 + 0.0025)^{-120}}{0.0025}]
PV = 1500 * 103.5618
PV = $155,343