Answer:
6.53%
Explanation:
For computing the after cost of debt we need to use the RATE formula i.e to be shown in attached spreadsheet. Kindly find it below:
Given that,
Present value = $1,050.76
Future value or Face value = $1,000
PMT = 1,000 × 10% = $100
NPER = 5 years
The formula is shown below:
= Rate(NPER;PMT;-PV;FV;type)
The present value come in negative
So, after applying this above formula
1. The pretax cost of debt is 8.70
2. And, the after tax cost of debt would be
= Pretax cost of debt × ( 1 - tax rate)
= 8.70% × ( 1 - 0.25)
= 6.53%
Grand Total + Total Bill Subtotal Sales Tax (7.9%)
Total Tip (20%)
Each Pays + Sales tax of 7.9% towards $80.00 is $6.32
A tip of 20% towards $86.32 is $17.26
does this help?
It is important, because you have to explain how to do a procedure in order for the former person to understand what you believe is correct in math.
Answer: SEE EXPLANATION
A. 198.27 UNITS
B. 99.14 UNITS
C. 30.76 ORDERS
D. 8.12 DAYS
E. $1,784.43
Explanation:
Given the following ;
Annual order = 6,100
Carrying cost = $9 per unit per year
Ordering cost = $29
A) EOQ =sqrt[( 2 × Annual order × (ordering cost ÷ carrying cost)]
EOQ = sqrt[2 ×6100 × (29÷9)]
EOQ = sqrt(12200 × 3.22222222)
EOQ = 198.27 units
B.) AVERAGE INVENTORY :
EOQ ÷ 2
198.27 ÷ 2 = 99.14 UNITS
C.) Optimal number of orders per year:
Demand / order per year
6,100 ÷ 198.27 = 30.76 orders
D.) Optimal number of days between two orders:
Number of working days ÷ optimal number of orders
250 ÷ 30.76 = 8.12 days.
E.) Annual cost of ordering and holding inventory:
$198.27 × $9 = $1,784.43
A bond typically pays a fixed, predictable amount of interest each year.
