Answer:
51,487.5
Explanation:
Calculation to determine the minimum guaranteed mileage should the manufacturer announce
Sinces no more than 4% of the tires will have to be replaced First step will be to determine the InvNorm(.96) using normal distribution table
InvNorm(100%-4%)
InvNorm(.96) = 1.75
Now let determine the minimum guaranteed mileage
Let x represent the Minimum guaranteed mileage
(2050*1.75)+47,900=x
x=3,587.5+47,900
x = 51,487.5
Therefore the minimum guaranteed mileage that the manufacturer should announce is 51,487
Answer:
Value of closing inventory = $25771.04
Explanation:
To calculate the value of ending inventory under a periodic average cost method, we will calculate the average price per unit of inventory at the end of the month. To calculate the average price per unit, we simply divide the total cost of the inventory by the total number of units for the month.
Average cost per unit = Total cost of all units for the month / Total units available for the month
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<u>Total cost of all units:</u>
Beginning inventory (485 * 66) 32010
Purchase 1 (725 * 69) 50025
Purchase 2 (364 * 71) <u> 25844</u>
Total 107879
<u>Total Units</u>
Beginning Inventory 485
Purchase 1 725
Purchase 2 <u>364</u>
Total 1574
Average cost per unit = 107879 / 1574
Average cost per unit = $68.54
Units of closing inventory = 1574 - 1198 = 376 units
Value of closing inventory = 376 * 68.54
Value of closing inventory = $25771.04
Answer:
X=97.24
Explanation:
PV = Present Value = X+2000 by the 16th years
PMT = Payments = $100
FV = Future Value = 2000 at the end of 16 years
n= number of years
Applying the equation of future value for annuity
FV = pmt* ((1+r)ⁿ - 1
)/r
Inputting the values;
2000=100*((1+r)¹⁶-1)/r
Solving for r, gives r = 2.9%
Therefore using the formula for PV for annuity;
PV=PMT*(1-(1/1+r)/r)
X=100*(1-(1/1.029)/0.029
X=100*((1-0.9718)/0.029)
X=100*(0.0282/0.029)
X=97.24
Answer:
The difference between the wages at the two jobs plus 150.00.
Explanation:
There was a contract of one year and as per Severance pay h and H has to pay this amount.