Answer:
The annual payment at the end of each year: $4,572.23
Explanation:
The formular for calculating Present value of Annuity is applied in this case to help us find the equal annual payment.
Applying information in the question, we have the annuity that have:
n= 10 as there are 10 equal annual payments paid at the end of each year during 10 years;
i = 8.5% per annum compounded annually, as stated in the question;
PV = Borrowed amount = $30,000;
C = the equal annual payment.
The formular for PV of Annuity: PV = (C/i) x [ 1- (1+i)^(-n)] <=> C = (PV x i) / [ 1- (1+i)^(-n)]
Thus, C = (30,000 x 8.5%) / [ 1- 1.085^(-10) ] = $4,572.23
Try to find a mortgage to buy a house
Answer:
$73,254.81
Explanation:
We assume fees paid as annuity (PMT). Now, we have to find Present Value (PV) of annuity
PV = PMT*(1- 1/(1+r)^n) / r
Where PMT = 10000, n = 8 payments, r r = 4.0%/2 = 2% = 0.02
PV = $10,000 * (1 - 1/(1+0.02)^8) / 0.02
PV = $10,000 * (1 - 1/1.171659381) / 0.02
PV = $10,000 * 0.146509629 / 0.02
PV = $73254.8145
PV = $73,254.81
$73,254.81 is the money i must deposit today if i intend to make no further deposits and would like to make all the tuition payments from this account.
The market demand curve would be 1000 - 0.125Q.
<h3>How to calculate the demand curve?</h3>
It should be noted that the market demand curve will be the sum of the individual demand curve.
The market demand curve will be calculated thus. Mary’s demand curve is 5P = 5000 – 1.25QM. Here, p = 1000 - 0.25QM
Jack’s demand curve for donuts is given by P = 1000 – 0.5QJ. Helen’s demand curve is given by QH = 2000 – 2P. This will be P = 1000 - 0.5QH.
The slope will be:
= 0.5 × 0.25
= 0.15
The demand function of Jack and Helen are the same. The demand curve will be 1000 - 0.125Q.
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Answer:
The aftertax salvage value of the machine is D) $10,134
Explanation:
Hi. first, we need to find out the book value of the machine at the selling date, that is 3 years from now, and the book value is as follows.
Since taxes are based on the profit you make by selling something, our profit is:
Therefore, our taxes are:
So, the after tax salvage value of the machine is the money you received on the sale minus the taxes you have to pay, that is:
Salvage Value of the Machine = $12,000 - $1,866?= $10,134
That is option D)
Best of luck.