44% annual interest sounds too good to be true, but we'll work with it.
Don't know exactly how much is <span>$12 comma 00012,000.
I will work with $1,000,000 (one million). You can scale the results to the right amounts.
Future value = $1,000,000
i=0.44
n=88
Present value=$1,000,000/(1+0.44)^88=$1.159*10^(-8), not even one cent!
However, if the interest rate is 4% for 88 years (more likely), then
Present value=F/(1.04^88)=1,000,000/1.04^88=$317,000.50.
That's the amount you need to put in today to get $1000000 in 88 years at 4% APR (compounded annually).</span>
Answer:
b. $17600
Explanation:
The computation of the amount of depreciation expense for the year 2022 is shown below:
But before that first we have to find out the per hour rate which is
Units-of-production method:
= (Original cost - residual value) ÷ (estimated production)
= ($216,000 - $40,000) ÷ (55,000 hours)
= ($176,000) ÷ (55,000 hours)
= $3.2 per hour
Now for the 2022 year, it would be
= Machine runs in 2022 year × depreciation per hour
= 5,500 hours × $3.2
= $17,600
Answer:
The correct answer is d. Failure to support climate-change treaties.
Explanation:
An ethical dilemma is a situation in which an apparent operational conflict between two ethical imperatives is presented in such a way that obedience to one of them implies the transgression of the other. In general, it is called an ethical dilemma when an agent (the professional, in this case) has reasons to carry out two actions (or more), each of which favors a different principle, and it is not possible to fulfill them without violating any of they. In this way, the agent is in a situation in which he is condemned to commit a foul: no matter what he does, he will do something "wrong" or will miss an obligation.
Answer:
1.25
Explanation:
Calculation for What is the beta of a 3-stock portfolio
Portfolio beta = (.25 *0.9) + (.4 *1.05) + (.35 *1.73)
Portfolio beta = .225 + .42 + .606
Portfolio beta = 1.25
Therefore the beta of a 3-stock portfolio will be 1.25
Answer:
The future value of an annuity (FVA) is $828.06
Explanation:
The future value of an annuity (FVA) is the value of payments at a specific date in the future based on the payments being recurring and assuming a discount rate. The future value of an annuity (FVA) is based on regular cash flow. The higher the discount rate, the greater the annuity's future value.
Where:
FVA is The future value of an annuity (FVA)
P is payment per period
n is the number of period
r is the discount rate
Given that:
P = $195
r = 4% = 0.04
n = 4 years
substituting values
The future value of an annuity (FVA) is $828.06
