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vazorg [7]
3 years ago
8

Assume that you plan to buy a share of XYZ stock today and to hold it for 2 years. Your expectations are that you will not recei

ve a dividend at the end of Year 1, but you will receive a dividend of $9.25 at the end of Year 2. In addition, you expect to sell the stock for $150 at the end of Year 2. If your expected rate of return is 16 percent, how much should you be willing to pay for this stock today?
Business
1 answer:
Stolb23 [73]3 years ago
4 0

Answer:

Price to be paid today = $118.35

Explanation:

<em>The price of a share can be calculated using the dividend valuation model  </em>

<em>According to this model the value of share is equal to the sum of the present values of its future cash dividends discounted at the required rate of return.  </em>

The model can applied as follows:

PV of dividend = D×(1+r) ^(-n)

D- dividend , r - required rate , n- number of year

D- 9.25,  r - 16%, n = 2

PV of dividend = 9.25 × (1.16)^(-2)= 6.9

PV of disposal value

PV of dividend = F ×  (1+r) ^(-n)

D- disposal value  , r - required rate , n- number of year

PV of disposal value  = 150 × (1.16)^(-2)= 111.47

Price to be paid today

Total present value  =  6.9  +  111.47  = 118.35

Price to be paid today = $118.35

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Answer:

Shannon qualifies for a federal student loan and plans to pursue a degree program at an out-of-state school. Which action will help Shannon reduce the cost?

Shannon needs to apply opportunity cost which entails giving priority to the most important among the choices available, it is expedient of Shannon to apply for the loan and pursue a school within reach where the cost is minimal within the state rather than out of state school which would cost more.

Explanation:

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4 years ago
On November 1, Alan Company signed a 120-day, 10% note payable, with a face value of $57,000. Alan made the appropriate year-end
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Answer:

Amount paid to record is $58,900

Explanation:

In this question, we are asked to state the Journal entry as of March 1.

Please check attachment for tabular explanation

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3 years ago
During the ___stage of the product life cycle, sales rise rapidly, profits reach a peak, and then profits start to decline.
torisob [31]

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6 0
3 years ago
Garland Inc. offers a new employee a single-sum signing bonus at the date of employment, June 1, 2021. Alternatively, the employ
sweet [91]

Answer:$69,030

The employee can decide to receive a single amount of $69,030 at the employment date.

Explanation:

The time value of money is the idea that money is worth more now, than the same amount a year or five years from now. You can buy more with $10,000 today than you will be able to in 2021 or 2025.

The formula for calculating the present value of money is  

PV =FV \frac{1 }{(1+r)^{n} }

or

PV = \frac{FV }{(1+r)^{n} }

Where PV is the present value

FV is the future value ($10,000)

r is the time value of money (9% or 0.09) and

n is the number of periods   (2025 to 2029).

In this question,

2021 is period 0. In 2021, the employee receives 39,000. This is the <u>present value</u> = 39000

2022 is period 1

2023 is period 2

2024 is period 3

2025 is period 4. In 2025, the employee will receive 10,000 so the present value, PV = 10000\frac{1}{(1+0.09)^{4} }

PV=10000 * 0.708 = 7080

2026 is period 5. In 2026, the employee will receive 10,000 so the present value, PV = 10000\frac{1}{(1+0.09)^{5} }

PV=10000 * 0.650 = 6500

2027 is period 6. In 2027, the employee will receive 10,000 so the present value, PV = 10000\frac{1}{(1+0.09)^{6} }

PV=10000 * 0.596 = 5960

2028 is period 7. In 2028, the employee will receive 10,000 so the present value, PV = 10000\frac{1}{(1+0.09)^{7} }

PV=10000 * 0.547 = 5470

2029 is period 8. In 2029, the employee will receive 10,000 so the present value, PV = 10000\frac{1}{(1+0.09)^{8} }

PV=10000 * 0.502 = 5020

In total, the present value = (39000 + 7080 + 6500  + 5960 + 5470 + 5020)

=69,030

The employee can decide to receive a single amount of $69030 at the employment date.

(You can also look up the values in a discount table and multiply them by the present value. Note that the first payment of $10,000 is in period 4, not 5. This is because 2021 is period 0)

6 0
3 years ago
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