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Nostrana [21]
3 years ago
5

Snoke Inc's current price is $100 and the price is expected to rise to $110 in one year. The dividends are paid annually and the

next dividend will be $6.00 per share. What is the expected stock return?
Business
1 answer:
postnew [5]3 years ago
7 0

Answer:

Expected stock Return = 16%

Explanation:

The return of a stock is calculated by subtracting ending stock price to ending stock price and add adding and income distributions made during the period and divide by the stock price at beginning

Current stock price = $100

Expected stock price = $110

Dividends = $6

So in Snoke Inc's the only income distributions are dividends

Return = Ending stock price - Current stock price + dividends/Current stock             price

=110-100+6/100

=0.16/16%

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If real income rises from $5 trillion to $6 trillion while the price level increases by 10 percent, it follows that nominal inco
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When loan payments are amortized, the total amount you owe every month​
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8 0
3 years ago
) A company determines that its marginal revenue per day is given by R'(t) = 100et , R(0) = 0, where R(t) = the revenue, in doll
marysya [2.9K]

Answer:

The answer is below

Explanation:

The marginal revenue R'(t) = 100e^t and the marginal cost C'(t) = 140 - 0.3t.

The total profit is the difference between the total revenue and total cost of a product, it is given by:

Profit = Revenue - Cost

P(T) = R(T) - C(T)

P(T) = ∫ R'(T) - C'(T)

Hence the total profit from 0 to 5 days is given as

P(T) = \int\limits^0_5 {(R'(T)-C'(T))} \, dt= \int\limits^0_5 {(100e^t-(140-0.3t))} \, dt\\ \\P(T)= \int\limits^0_5 {(100e^t-140+0.3t))} \, dt\\\\P(T)= \int\limits^0_5 {100e^t} \, dt- \int\limits^0_5 {140} \, dt+ \int\limits^0_5 {0.3t} \, dt\\\\P(T)=100\int\limits^0_5 {e^t} \, dt- 140\int\limits^0_5 {1} \, dt+0.3 \int\limits^0_5 {t} \, dt\\\\P(T)=100[e^t]_0^5-140[t]_0^5+0.3[\frac{t^2}{2} ]_0^5\\\\P(T)=100(147.41)-140(5)+0.3(12.5)=14741-700+3.75\\\\P(T)=14045

3 0
3 years ago
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