Answer:
A.- DECREASE
B.- DECREASE
C.- INCREASE
D.- INCREASE
E.- INCREASE
Explanation:
a. The discount rate increases
DECREASE the discoutn factors will be higher therefore, the present values lower.
b. The cash flows are in the form of a deferred annuity, and the total to $100,000. You learn that the annuity lasts for 10 years rather than 5 years, hence that each payment is for $10,000 rather than for $20,000
DECREASE Because the cashflow is generate on a longer period there is more exposure to discount rates.
c. The discount rate decreases
INCREASE The discount factor are lower. This situation is the opposite as (a)
d. The riskiness of the investment's cash flows <u>decreases</u>
INCREASE a lower risk derivates in lower cost of capital thus, lower iscount rates. This increase the present value of the cashflow.
e. The total amount of cash flows remains the same, but more of the cash flows are received in the earlier years and less are received in the later years.
INCREASE as most of the future cash flows are at the beginning they have less exposure to time value of money.
The production would be a my a point inside the curve. The curve shows the possibility of producing with all possible materials so inside the curve is representative of one or more of the resources not being used to its full capacity.
The annual depreciation costs at that facility will rise by 10% or $1,440,000.
<h3>Annual depreciation costs</h3>
Life of the equipment = 10 Years
Salvage value = 0
Annual Depreciation= (Cost of equipment - Estimated salvage value) / Estimated useful life
Annual Depreciation= ($14.4 million- 0) / 10
Annual Depreciation= $1,440,000
or
Annual Depreciation= $1,440,000/$14,400,000 ×100
Annual Depreciation= 10%
Inconclusion the annual depreciation costs at that facility will rise by 10% or $1,440,000.
Learn more about annual depreciation cost here:brainly.com/question/15872169
Answer:
Present Value of Annuity is $1,263,487
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 ]
Where
P = Annual payment = $91,000
r = rate of return = 5.15%
n = number of years = 25 years
PV of annuity = $91,000 x [ ( 1- ( 1+ 0.0515 )^-25 ) / 0.0515 ]
PV of Annuity = $1,263,487
Answer:
It is called A PERMANENT FUND.
Explanation: A PERMANENT FUND is a type of governmental fund that is used to record and account for endowments such as gifts for government or non governmental organisations.
This fund often times is used in financing civic projects, facilities owned by the city concerned and the likes.
