Compounding is known as the act of leaving your money and other accumulated interest in an investment for more than one period.
<h3>How do you explain the word compounding?</h3>
Compounding is known to be the method used when an interest is credited to a specific existing principal amount and also to interest already paid.
It is the act of letting go of one's money and other compiled interest in an investment for a long time.
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Answer:
TRUE
Explanation:
Using the Gordon Growth Model, we can adequately demonstrate that the dividend and price of a share are both components of the cashflow to be considered in share valuation.
Price per share is found to be D(1) / (r - g)
where:
Do = Dividend now
D1 = Dividend in year 1
g = growth
r = required return
So we see that the market price of a share which determines the market capitalization of a company is predicted by a growth in dividends. So the benefits of holding a share will not only depend on how much the share is sold now as against how much it can be sold in the future (in order to make a gain), but also how much you can be earning until such sale occurs.
Answer:
If an economy grows at 7% per year, it will take 70 / 7 = 10 years for the size of that economy to double, and so on.
U can add me Xd if u want
Answer:
D. $0.93
Explanation:
Upmove (U) = High price/current price
= 42/40
= 1.05
Down move (D) = Low price/current price
= 37/40
= 0.925
Risk neutral probability for up move
q = (e^(risk free rate*time)-D)/(U-D)
= (e^(0.02*1)-0.925)/(1.05-0.925)
= 0.76161
Put option payoff at high price (payoff H)
= Max(Strike price-High price,0)
= Max(41-42,0)
= Max(-1,0)
= 0
Put option payoff at low price (Payoff L)
= Max(Strike price-low price,0)
= Max(41-37,0)
= Max(4,0)
= 4
Price of Put option = e^(-r*t)*(q*Payoff H+(1-q)*Payoff L)
= e^(-0.02*1)*(0.761611*0+(1-0.761611)*4)
= 0.93
Therefore, The value of each option using a one-period binomial model is 0.93