Answer:
Roper Spring Water should not buy the machine, since it produces a negative net present.
Explanation:
Summary of Cash Flows on the Machine are as follows :
Year 0 = ($230,000)
Year 1 = $55,000
Year 2 = $65,000
Year 3 = $75,000
Year 4 = $75,000
Interest rate = 7%
Using the CFj Function of the Financial calculator this will be computed as :
($230,000) CF j 0
$55,000 CF j 1
$65,000 CF j 2
$75,000 CF j 3
$75,000 CF j 4
i/yr = 7%
Therefore Net Present Value is - $3,385.13
Since this is a negative Net Present Value, Roper Spring Water should not buy the machine.
Answer:
$73,500
Explanation:
The computation of the absorption costing net operating income last year is shown below:
= Variable costing net operating income - inventory units × Fixed manufacturing overhead cost per unit
= $81,900 - 2,800 units × $3
= $81,900 - $8,400
= $73,500
We simply deduct the fixed manufacturing overhead cost from the variable costing net operating income to find out the absorption costing net operating income
Answer:
This is true
Explanation:
Sarah illustrated scaffolding for Haley by supporting her through learning when putting lace around the card's edge.
Answer:
The optimal order quantity is 316 pounds
Explanation:
In order to calculate What daily order quantity is optimal, we have to calculate first The cost of underestimating the demand Cu and cost of overestimating demand Co
Cu = ($0.60 - $0.50)*4 = $0.40
Co = $1 - $0.80 = $0.20
Next we have to calculate the Service Level = Cu / (Cu + Co)
= 0.40 / (0.40 + 0.20)
= 0.40/0.60
= 0.6667
So, Z Value at above service level = 0.430727
Therefore, in order to calculate the Optimal Order quantity, we would have to use the following formula
Optimal Order quantity= Mean + Z Value × Std Deviation
= 301 + 37 * 0.430727
= 301 + 15.36899
= 316 pounds
Answer:
option (C) - 6.11%
Explanation:
Data provided :
Coupon rate one year ago = 6.5% = 0.065
Semiannual coupon rate = 
= 0.0325
Face value = $1,000
Present market yield = 7.2% = 0.072
Semiannual Present market yield, r = 
= 0.036
Now,
With semiannual coupon rate bond price one year ago, C
= 0.0325 × $1,000
= $32.5
Total period in 15 years = 15 year - 1 year = 14 year
or
n = 14 × 2 = 28 semiannual periods
Therefore,
The present value = ![C\times[\frac{(1-(1+r)^{-n})}{r}]+FV(1+r)^{-n}](https://tex.z-dn.net/?f=C%5Ctimes%5B%5Cfrac%7B%281-%281%2Br%29%5E%7B-n%7D%29%7D%7Br%7D%5D%2BFV%281%2Br%29%5E%7B-n%7D)
= ![\$32.5\times[\frac{(1-(1+0.036)^{-28})}{0.036}]+\$1,000\times(1+0.036)^{-28}](https://tex.z-dn.net/?f=%5C%2432.5%5Ctimes%5B%5Cfrac%7B%281-%281%2B0.036%29%5E%7B-28%7D%29%7D%7B0.036%7D%5D%2B%5C%241%2C000%5Ctimes%281%2B0.036%29%5E%7B-28%7D)
or
= $32.5 × 17.4591 + $1,000 × 0.37147
= $567.42 + $371.47
= $938.89
Hence,
The percent change in bond price = 
= 
= - 6.11%
therefore,
the correct answer is option (C) - 6.11%
