How does newton's law apply to a company's brand? explain, citing at least one example. the bigger the brand the more force it t
1 answer:
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Answer:
D. 3.66%
Explanation:
For computing the after tax cost of debt we need to apply the RATE formula i.e to be shown in the attachment
Given that,
Present value = $2,120
Future value or Face value = $2,000
PMT = $2,000 × 6.6% ÷ 2 = $66.60
NPER = 18 years × 2 = 36 years
The formula is shown below:
= Rate(NPER;PMT;-PV;FV;type)
The present value come in negative
So, after solving this,
1. The pretax cost of debt is 3.05% × 2 % = 6.10%
2. And, the after tax cost of debt would be
= Pretax cost of debt × ( 1 - tax rate)
= 6.10% × ( 1 - 0.40)
= 3.66%
Answer:
Option A net worth -215,906.03
Option B net worth -210, 159.75
It is a better deal to use the machine through lease than purchase it as the net worth is lower.
Explanation:
Purchase the machine:
-164,000 purchase cost
PV of the maintenance cost
C -9,000.00
time 10
rate 0.08
PV -$60,390.7326
PV of the salvage value
Maturity 14,000.00
time 10.00
rate 0.08000
PV 6,484.7088
<em>net worth: </em>
-162,000 - 60,390.73 + 6,484.70 = -215,906.03
PV of the lease: (annuity-due)
C 29,000.00
time 10
rate 0.08
PV $210,159.7494
Answer:
a) 275,000 boxed per year
b) sales price of $ 11.04
c) <em> sale volume in dollars 4.830.967,74</em>
Explanation:
selling price: $ 9.60
Variable cost: $<u> 5.76</u>
Contribution: $ 3.84
Contribution Ratio: 3.84 / 9.60 = 40%
1,056,000 / 3.84 = <em>275,000</em>
<em />
<em>If Variable cost increase by 15%</em>
<em>To keep contribution ratio at 40% then selling price should be:</em>
(<em>X - 5.76 x 1.15) / X = 0.40</em>
<em>X = $ 11.04</em>
To keep the same income but without changing price:
current income: (sales x contribution less fixed cost)
(390,000 x 3.84 - 1,056,000) = 441,600
contribution: <em>(9.60 - 5.76 x 1.15) / 9.60 = 0.31</em>
<em>(1,056,000 + 441,600)/ 0.31 = </em>
<em>1.497.600 / 0.31 =</em><em> 4.830.967,74</em>