Answer:
The price of the bond is 2143,67
Explanation:
A zero coupon bond is a bond that does not pay coupon payments and instead pays one lump sum at maturity.
Zero coupon bond value= F/(1+r)^t
F = face value or a par value
r= rate of yield per period
t= time to maturity ( in periods)
Replacing
F = $10,000
We assume semiannual compounding periods
r= 5.2/2=2.6
t= 30 x 2=60
Zero coupon bond value= $10,000/(1+0.026)^60
Value = 2143,67
It's called a inflamtion, when basict when the economy gets really strong ,we have a hard time keeping up with demand and need to make the economy more weaker to balance things out
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Let x represent the number of packages Charlie needs to sell to make a monthly income of $5, 000
Since he sells cookies only in packages of 10 then he has to sell 10x to make that income. But Charlie has expenses that has to be deducted from his total sales to make that figure.
So the total expenses is $1, 500 in overhead and an extra $3.50 per material per package. So the total expenses = 1500 + 3.50x
If he has to make $5, 000 at the end of the month we have
10x - (1500 + 3.50x) = 5000
10x - 1500 - 3.50x = 5000
6.50x = 5000 + 1500 = 6500
Solving we find:
x = 1, 000 packages
Answer:
The price of the stock today is $42.94
Explanation:
The price of a stock whose dividends are expected to grow at a constant rate is calculated using the constant growth model of Dividend Discount model approach. It bases the price of the stock on the present value of the expected future dividends. The price today under this model is calculated as follows,
P0 = D0 * (1+g) / r - g
Where,
- D0 * (1+g) is the D1 or the dividend for the next year
- r is the required rate of return
- g is the growth rate in dividends
P0 = 4 * (1+0.052) / (0.15 - 0.052)
P0 = $42.938 rounded off to $42.94