Answer:
r = 11.55%
Explanation:
Given that,
Annual dividend paid last week, D1 = $2.50
Dividend growth rate, g = 8%
current price of common stock = $76
Stock price = D1 ÷ (r - g)
$76 = [$2.50 × (1 + 8%)] ÷ (r - 8%)
$76 = 2.7 ÷ (r - 8%)
(r - 8%) = 0.0355
r = 0.0355 + 0.08
= 0.1155 × 100
= 11.55%
Therefore,
Return, r = 11.55%
Answer:
Therefore after 16.26 unit of time, both accounts have same balance.
The both account have $8,834.43.
Explanation:
Formula for continuous compounding :

P(t)= value after t time
= Initial principal
r= rate of interest annually
t=length of time.
Given that, someone invested $5,000 at an interest 3.5% and another one invested $5,250 at an interest 3.2% .
Let after t year the both accounts have same balance.
For the first case,
P= $5,000, r=3.5%=0.035

For the second case,
P= $5,250, r=3.5%=0.032

According to the problem,




Taking ln both sides



Therefore after 16.26 unit of time, both accounts have same balance.
The account balance on that time is

=$8,834.43
The both account have $8,834.43.
Answer:
c.a $1,000 bond sold for $1,012.50.
Explanation:
We assume the par value is $1,000 and since the bond is issued at 101.25 that means its selling price is
= $1,000 × 101.25%
= $1,012.50
Since the bond is issued more than the face value that reflects the premium and if the bond is issued less than the face value so it is issued at a discount
So the right option is c.
Answer:
Explanation:small number of centrally locates warehouses will make their products readily available in needed small quantities. While having a larger warehouse nearer to the end customers will make the product easily accessible
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