Here is a sizing chart from the Kohl’s website and they sell ASICS
Answer:
Instructions are listed below
Explanation:
Giving the following information:
For the purchase option:
Buying price= $22 per unit.
For the make option:
Weekly rental payment of $30,800
The firm also has to hire five operators to help make product A. Each operator works eight hours per day, five days per week at the rate of $14 per hour.
The material cost for the make option is $15 per unit of product A.
A) We need to find the number of units that makes the unitary fixed costs= $7
Weekly rental= 30800
Direct labor= ($14*8 hours*5workes)*5 days= 2800
Total fixed costs= $33,600
Unitary fixed costs= total fixed costs/ Q
7=33600/Q
Q= 4800 units
B) Now Q= 6600
Buy= 6600*22= $145,200
Make= 6600*15 + 33600= $132,600
Answer:
The cost of equity is 9.91%
Explanation:
The constant growth model of the DDM is used to calculate the price of the share or the fair value per share based on a constant growth in dividends and the required rate of return which is also known as cost of equity.
Plugging in the available values in the formual we can calculate the cost of equity or the required rate of return.
73.59 = 4.57 / (r - 0.037)
73.59 * (r - 0.037) = 4.57
73.59r - 2.72283 = 4.57
73.59r = 4.57 + 2.72283
r = 7.29283 / 73.59
r = 0.0991 or 9.91%
Answer:
Explanation:
The solution to the above problem is shown in the attached picture below. It is because of the arrangement i had ti use pen and book. Thank you
Answer:
the amount of money that must be invested now is $21068.87
Explanation:
Given that:
Nominal interest = 10%
Annuity = 7000
n = 8 years
The Effective interest rate is calculated by using the formula:
Effective interest rate = 
Effective interest rate = 
Effective interest rate = 0.1045
Effective interest rate = 10.45 %
Thus ; the the amount of money that must be invested now is the present value with the annuity of $7, 000 per year for 12 years, starting eight years from now.
PV = 7000 × 6.666056912 × 0.4515171371
PV = $21068.87
Thus; the amount of money that must be invested now is $21068.87
