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)
= 
Any entrepreneurs that have the ability to effectively confront demands or stressors, and thus improve entrepreneurial performance, tend to have an <u>entrepreneurial self-efficacy</u>.
<h3>Who is an
entrepreneurs?</h3>
This refers to the individual that starts and runs a business with limited resources, planning and responsible for all the risks and rewards of their business venture. Their business idea usually entails a new product or service rather than an existing business model.
When an entrepreneur have a self-efficacy, it means he/she belief in his or her capacity to execute behaviors necessary to produce specific performance attainments.
Read more about entrepreneurs
brainly.com/question/13628349
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Answer:
Results are below.
Explanation:
Giving the following information:
Initial investment= $6,000
<u>To calculate the future value, we need to use the following formula:</u>
FV= PV*(1+i)^n
<u>Compounded annually:</u>
n= 20
i= 0.035
FV= 6,000*1.035^20
FV= $11,938.73
<u>Compounded semi-annually:</u>
n=20*2= 40
i= 0.035/2= 0.0175
FV= 6,000*(1.0175^40)
FV= $12,009.58
<u>Compounded quarterly:</u>
n= 20*4= 80
i= 0.035/4= 0.00875
FV= 6,000*(1.00875^80)
FV= $12,045.78
<u>Compounded monthly:</u>
n= 20*12= 240
i= 0.035/12= 0.00292
FV= 6,000*(1.00292^240)
FV= $12,079.84
<u>Compounded weekly:</u>
n= 20*52= 1,040
i= 0.035/52= 0.000673
FV= 6,000*(1.000673^1,040)
FV= $12,078.71
<u>Compounded daily:</u>
n= 20*365= 7,300
i= 0.035/365= 0.000096
FV= 6,000*(1.000096^7,300)
FV= $12,091.78
B. Determine savings or debt :)
Answer:
maturity risk premium = 1.23 %
Explanation:
given data
currently earns = 5.13 %
real interest rate = 2.15 %
inflation premium = 1.75 %
solution
we get here maturity risk premium that is express as
maturity risk premium = currently earning - real interest rate - inflation premium .................1
put here value and we get
maturity risk premium = 5.13 % - 2.15 % - 1.75 %
maturity risk premium = 1.23 %