Answer:
(d) $1.55≤VP(0)<$1.76
Explanation:
VP(0) =VC(0) +Ke-rT-FP0
T(S) =VC(0) +Ke-rT-S(0) +De-rt1+De-rt2
Using the formulae
= 3.20 + 35e-0.06/2-36.50 + 0.50e-0.06/4+ 0.50e-0.06/2
=1.64.
The priceVP(0) of a 6-month, $35.00 strike put option is 1.64
Answer:
Molly may not recover damages.
Explanation: According to land act molly may not recover damages.
- Land law act is the body of law dealing with the right to exploit, alienate or exclude others from the land. In many countries, these forms of land are referred to as property or real estate, as distinct from personal property.
- Through statute, a landowner has the right to the lateral protection of neighboring properties.
- From the lands of your neighbors but your neighbors have the right to dig their land.
- The neighbor's weight was the primary cause of the damage caused by ...
Answer:
DR Supplies expense $2,800
CR Supplies $2,800
Explanation:
Opening Balance $2,100
Add Purchases $3,500
Total $5,600
Closing Balance $2,800
To determine usage for the month
=Total supplies - Closing Balance of Supplies
= $5,600 - $2,800
= $2,800
Usage for the month = $2,800
DR Supplies expense $2,800
CR Supplies $2,800
Answer:
The correct option is <u>b. irrelevant cost</u>.
Explanation:
An irrelevant cost can be described as an expense that will not be affected by the decisions of thee management. Therefore, irrelevant costs are those that will not change if you choose one option over another in the future.
Therefore, the $4,000 of annual operating costs that are common to both the old and the new machine are an example of irrelevant cost. This is because the 4,000 of annual operating costs will not be affected or will still be incurred whether Jarett Motors managment decide to keep its existing car washing machine or purchase a new one.
Therefore, the correct option is <u>b. irrelevant cost</u>.
Answer:
$88,382.67
Explanation:
Here is the complete question:
Sally makes deposits into a retirement account every year from the age of 30 until she retires at age 65.If Sally deposits $1200 per year and the account earns interest at a rate of 4% per year, compounded annually, how much will she have in the account when she retires?
To calculate the future value of the annuity, we use this formula: amount x annuity factor
Annuity factor = {[(1+r) ^N ] - 1} / r
Amount = $1200
R = interest rate = 4%
N = number of years = 35
=( 1.04^35 - 1) / 0.04 = 73.652225
73.652225 × $1200 = $88,382.67
I hope my answer helps you
