Let the original price be x.
then,
x- 25% of x= 24
x- 25x/100 = 24
x- x/4=24
3x/4=24
3x= 96
x= 32
in short...the original price= 32 dollars
Answer:
e. None of the above assumptions would invalidate the model
Explanation:
Incomplete question <em>"The constant growth model is given below: P0 = [D0(1 + g)]/[(rs - g)]"</em>
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According to dividend discount model,
P0 = D1/(R-G)
D1 - Dividend at t =1
R - Required rate
G - Growth rate
This would be invalid if R < G. In other words, Dividend growth model will be invalid in only one situation, that is, when growth rate is more than require return. In this situation growth model cannot be used.
Answer:
C. I, II, III
Explanation:
In a period of falling interest rates, a bond dealer would engage in all of the following activities except for IV. Therefore, a dealer would raise his quoted price in Bloomberg. If the dealer has an appreciated bond that he wishes to sell, he can place ''Request for Bids'' for those bonds in Bloomberg. The dealer may buy bond the he has previously sold short to limit losses due to rising price. To protect existing short position against the rising price, the dealer will buy call options, not put options. Put options are used in protecting existing long position from falling price.
Answer:
Disposible income.
Marginal propensity to consume.
Disposible income, marginal propensity to consume.
The consumption will increase by $800
Explanation:
The consumption function shows the relationship between consumption spending and disposible income.
The slope of the consumption function is the marginal propensity to consume.
Changes in consumption can be predicted by multiplying the change in disposible income by the marginal propensity to consume.
Given: MPC = 0.80
Disposible income increases by $1,000
consumption increase = 0.80*$1000
= $800
Therefore, The consumption will increase by $800.
Answer:
$9.63
Explanation:
Data provided in the question:
Year Annual dividend paid
1 $1.20
2 $1.12
3 $1.12
4 $14.20
Now,
Year Annual dividend paid Present value factor Present value
1 $1.20 0.84246 1.011
2 $1.12 0.84246 0.7949
3 $1.12 0.59793 0.6696
4 $14.20 0.50373 7.1529
===============================================================
Worth of stock = 1.011 + 0.7949 + 0.6696 + 7.1529
= $9.6284 ≈ $9.63
Note:
Present value factor = [ 1 ÷ (1 + 0.187)ⁿ]
here,
n is the year