Answer:
a. 11,000 units
Explanation:
Particulars Amount
Expected Sales (units) 12,000 [3000+4750+4250]
Add: Ending inventory 18,000
Less; Beginning inventory <u>19,000</u>
Number of units expected to be manufactured <u>11,000 </u>
Answer:
$2,200
Explanation:
Calculation to determine what should this recent grad be willing to pay in rent per month
First step is to calculate the work days
Using this formula
Work days = 5 days per week x 1 hour to work+ 1 hour from work
Let plug in the formula
Work days = 5 days a week x 2 hours
Work days= 10 hours
The second step is to calculate the monthly commuting in a standard month of 4 weeks
Monthly commuting = 4 x 10 hours
Monthly commuting = 40 hours
Third step is to calculate hourly how much she will be able to maximize
Amount maximize = $25 x 40 hours (commuting hours)
Amount maximize= $1,000
Now let determine The total she will be willing to pay in rent
Rent per month= $1,200 + $1,000
Rent per month=$2,200
Therefore what should this recent grad be willing to pay in rent per month is $2,200
Answer:
(1) $2,720
(2) $2,220
Explanation:
Given the following sequence:
300 units at $6, 400 units at $7 and 200 units at $8
(1) FIFO method
Ending inventory = 360 units
Cost of ending Inventory:
= 200 units at $8 + 160 units at $7
= 200 × $8 + 160 × $7
= 1,600 + 1,120
= $2,720
(2) LIFO method
Cost of ending Inventory:
= 300 units at $6 + 60 units at $7
= 300 × $6 + 60 × $7
= 1,800 + 420
= $2,220
Answer:
Explanation:
Journal entries:
Oct 1
Dr Cash 41,000
Cr Common stock 41,000
Oct 2
No entry
Oct 3
Dr Equipment 4,400
Cr Accounts payable 4,400
Oct 6
Dr Accounts receivable 13,000
Cr Sales 13,000
Oct 10
Dr Cash 170
Cr Service revenue 170
Oct 27
Dr Accounts Payable 880
Cr Cash 880
Oct 30
Dr Salaries expense 2,500
Cr Cash 2,500
Answer:
1. PV = 101.87
2. YTM = 7.46%
3. Price of the bond is $100.92
Explanation:
PV = 8.5/ (1.065) + 108.5/ (1.075)2
PV = 7.981 + 93.889
PV = 101.87
Part B:
PV = 101.870
FV = 100
N = 2
PMT = 8.5
Using Financial Calculator:
r = 7.459237
YTM = 7.46%
Part C:
The forward rate for next year, derived from the zero-coupon yield curve, is approximately:
(1 + forward Rate) = (1 + 0.075)2/ (1.065)
forward rate = 8.51%
Price of the bond = 108.5/ (1.0851)
Price of the bond = 100
Part D:
Interest Rate = 8.51% - 1% = 7.51%
Price of the bond = 108.5/ (1.0751)
Price of the bond = 100.92