Answer:
Cost of The Land = $86,000 + $9,400 - $1,940 + $1,440 + $5,100
= $100,000
Therefore, Cost of The Land is $100,000.
Explanation:
cost of constructing the building = $86,000
cost of demolishing old warehouse = $9,400
cost of salvaged materials = $1,440
Additional expenditures:
Attorney's fee = $5,100
Architects's fee = $8,940
Driveways and parking lot fee = $15,200
Answer:
7.29%
Explanation:
The computation of the current yield of the bond is shown below;
Current yield is
= (Par value × annual coupon rate) ÷ Selling price of the bond
= ($1,000 × 7.2%) ÷ $988.22
= $72 ÷ $988.22
= 7.29%
Hence, the bond current yield is 7.29%
This is to be computed by applying the above formula so that the current bond yield could arrive
Accounting is the system of analyzing, classifying, recording, summarizing, and interpreting a business' financial transactions.
<h3>What is financial transaction?</h3>
A financial transaction include details or business traction's between a buyer and a seller
It include communication, goods and services purchase or bought.
Therefore, Accounting is the system of analyzing, classifying, recording, summarizing, and interpreting a business' financial transactions.
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<span>pervasive analytics
This alludes to associations that have incorporated the larger part of their representatives in their business knowledge arrangement. This can take an assortment of structures, for example, incorporating center administration in the arrangement of sensible and valuable goals, or furnishing workers with access to execution dashboards.</span>
Answer:
$1,067,477.62
Explanation:
A fix Payment for a specified period of time is called annuity. The discounting of these payment on a specified rate is known as present value of annuity.
Formula for Present value of annuity is as follow
PV of annuity = P x [ ( 1- ( 1+ r )^-n ) / r ]
PV of annuity = $100,000 x [ ( 1- ( 1+ 8% )^-5 ) / 8% ]
PV of annuity = $1,067,477.62
According to my calculations, in order to be able to withdraw $100,000 from an annuity earning 8% at the end of each of the next 25 years, the amount you would need to deposit now would be $1,067,477.62.