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3 years ago

Business, 11.10.2019 01:40 marissastewart533

Business

1 answer:

makvit [3.9K]3 years ago

8 0

Answer:

a. Tremaine will win because the contract was procedurally and substantively unconscionable.

Explanation:

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Turn to Part C of the Systems Analyst’s Toolkit and review the concept of net present value (NPV). Determine the NPV for the fol

Tcecarenko [31]

Answer:

$-13,975.91

Explanation:

Net present value is the present value of after-tax cash flows from an investment less the amount invested.

NPV can be calculated using a financial calculator

Cash flow in year 0 = $-95,000

Cash flow in year 1 = $30,000

Cash flow each year from 2 to 5 = $20,000

I = 12%

NPV = $-13,975.91

To find the NPV using a financial calculator:

1. Input the cash flow values by pressing the CF button. After inputting the value, press enter and the arrow facing a downward direction.

2. after inputting all the cash flows, press the NPV button, input the value for I, press enter and the arrow facing a downward direction.

3. Press compute

5 0

3 years ago

Bank capital can best be described as a. the location of most of the major banks of a country. b. the accumulated amount of rese

LenKa [72]

Answer:

c. funds contributed by shareholder purchasers of a bank's stock plus the accumulated retained earnings.

4 0

3 years ago

The borrower in a $238,000 loan makes interest payments at the end of each six months for eight years. These are computed using

yanalaym [24]

Answer:

D = 7980.55

Explanation:

Since the borrower pays in 6 months wich is half a year, we calculate the semi-annual rate = $\frac{Annual rate of intrest}{Number of months}$

= $\frac{0.042}{12}$

= 0.0035 = 0.35%

The effective semi-annual rate is, [(0.0035)⁶- 1] = 0.02118461

$\frac{D[(1.02118461)^{16} - 1]}{1.02118461) - 1}$ + $\frac{D[(1.02118461)^{10} - 1]}{1.02118461) - 1}$ = 238000

$\frac{D(1.398518 - 1)}{0.02118461}$ + $\frac{D(1.233226 - 1)}{0.02118461}$ = 238000

0.631744D = 238000 * 0.02118461

0.631744D = 5041.937

Therefore D = 7980.55

7 0

3 years ago

An investment project has annual cash inflows of $4,300, $4,000, $5,200, and $4,400, for the next four years, respectively. The

xeze [42]

Answer:

1.64 years

2.27 years

3.13 years

Explanation:

Discounted payback calculates the amount of time it takes to recover the amount invested in a project from it cumulative discounted cash flows

Present value of cash flow in year 1 = 4300 / 1.13 = 3805.31

Amount recovered in year 1 = -5800 + 3805.31 = -1994.69

Present value of cash flow in year 2 = 4000 / (1.13^2) = 3132.59

Amount recovered in year 2 =-1994.69 + 3132.59 = 1137.90

Payback period = 1 + 1994.69/3132.59 = 1.64 years

Present value of cash flow in year 1 = 4300 / 1.13 = 3805.31

Amount recovered in year 1 = -7900 + 3805.31 = -4094.69

Present value of cash flow in year 2 = 4000 / (1.13^2) = 3132.59

Amount recovered in year 2 = -4094.69 + 3132.59 = -962.10

Present value of cash flow in year 3 = 5200 / (1.13^3) = 3603.86

Amount recovered in year 3 = -962.10 + 3603.86 = 2641.76

Payback period = 2 years + -962.10 / 3603.86 = 2.27 years

Present value of cash flow in year 1 = 4300 / 1.13 = 3805.31

Amount recovered in year 1 = -10900 + 3805.31 = -7094.69

Present value of cash flow in year 2 = 4000 / (1.13^2) = 3132.59

Amount recovered in year 2 = -7094.69 + 3132.59 = -3962.10

Present value of cash flow in year 3 = 5200 / (1.13^3) = 3603.86

Amount recovered in year 3 = -3962.10 + 3603.86 = -358.24

Present value in year 4 = 4400 / (1.13^4) = 2698.60

Amount recovered in year 4 = -358.24 + 2698.60 = 2340.36

Payback period = 3 years + 358.24 + 2698.60 = 3.13 years

7 0

2 years ago

Over a four-year period, LaKeisha Thompson purchased shares in the Oakmark I Fund. Using the following information, answer the q

ArbitrLikvidat [17]

Answer:

LaKeisha Thompson

a. At the end of four years, the total amount invested is:

= $6,000

b. At the end of four years, the total number of shares purchased is:

= 166.81

c. At the end of four years, the average cost for each share is:

= $35.97.

Explanation:

a) Data and Calculations:

Investments in Oakmark I Fund:

Year Investment Price Number

Amount per share of share

Feb 2008 $1,500 $40 37.50

Feb 2009 1,500 30 50

Feb 2010 1,500 34 43.60

Feb 2011 1,500 42 35.71

Total $6,000 166.81

Average cost per share = $35.97 ($6,000/166.81)

7 0

3 years ago