We are given
P = $15,000
i = 8% per year
n = 9 months
First we convert the interest to per month
i = 8%/12 = 0.67%
And we solve for the future worth of the note
F = P ( 1 + i)^n
F = 15000 ( 1 + 0.0067)^9
F = $15929.12
The value of the note is $15929.12<span />
Answer:
The withdraw amount is "11,227.42".
Explanation:
The given values are:
In stock account,
PMT = $820
Interest rate = 
N = 300
PV = 0
In Bond account,
PMT = $420
Interest rate = 
N = 300
PV = 0
Now,
By using the FV (Future value) function, the value in Stock account will be:
= ![FV(rate,nper,pmt,[pv],[type])](https://tex.z-dn.net/?f=FV%28rate%2Cnper%2Cpmt%2C%5Bpv%5D%2C%5Btype%5D%29)
= 
By using the FV (Future value) function, the value in Stock account will be:
= ![FV(rate,nper,pmt,[pv],[type])](https://tex.z-dn.net/?f=FV%28rate%2Cnper%2Cpmt%2C%5Bpv%5D%2C%5Btype%5D%29)
= 
After 25 years,
The value throughout the account, will be:
= 
= 
By using the PMT function, we can find the with drawling amount. The amount will be:
= ![PMT(rate, nper, pv, [fv], [type])](https://tex.z-dn.net/?f=PMT%28rate%2C%20nper%2C%20pv%2C%20%5Bfv%5D%2C%20%5Btype%5D%29)
= 
Answer:
Plain = 450 per month
Flavored = 1800 per month
Explanation:
We will calculate the breakeven in composite units first and then separate the into both products to find out individual number of both products that needs to be sold to break even.
The breakeven in units = Fixed cost / composite contribution margin
The composite contribution margin per unit = Contribution of Product 1 * weight of product 1 + Contribution of product 2 * weight of product 2
Thus, the composite contribution margin (CM) per unit for Popped is,
CM per unit-composite units = (2-0.8) * 1/5 + (4-2.5) * 4/5 = $1.44 per unit
The breakeven in units = 3240 / 1.44 = 2250 units per month
Out of this,
Plain = 2250 * 1/5 = 450 unts
Flavored = 2250 * 4/5 = 1800
This is an example of anticipatory change in the market and working accordingly.
Explanation:
The cost of inflation int he country that Van works in have risen up directly and this increase in the rate of change of inflation has led to volatility in the market.
SO he updates the prices every day and sends newspaper inserts advertising the new prices. This makes it better for him to deal with the inflation that is happening and fluctuating everyday.
This makes the functioning smooth in context of his daily dealings with costumers who need to be aware of what is happening in the market.