Answer:
"Stop-loss order" is the right answer.
Explanation:
According to the question,
Purchase price,
= $50
Current selling price,
= $80
Current gains,
= $30
- Investors begin to give their earnings if somehow the market capitalization begins to fall beneath $80. In advance to minimize this, we need to set a purchase requisition of $80 for stop-loss.
- So whenever the market decreases beyond $80, with us investments are traded, and thereby the existing profits of $30 have been safeguarded.
Thus, the above is the correct explanation.
The flu shots create a positive externally equal to $20 per shot. The relationship between the market equilibrium output level and the efficient equilibrium output produced is directly proportional. As the equilibrium output increases, the market equilibrium output level also increases. <span />
Answer:
<em>Miller-bond</em>:
today: $ 1,167.68
after 1-year: $ 1,157.74
after 3 year: $ 1,136.03
after 7-year: $ 1,084.25
after 11-year: $ 1,018.87
at maturity: $ 1,000.00
<em>Modigliani-bond:</em>
today: $ 847.53
after 1-year: $ 855.49
after 3 year: $ 873.41
after 7-year: $ 918.89
after 11-year: $ 981.14
at maturity: $ 1,000.00
Explanation:
We need to solve for the present value of the coupon payment and maturity of each bonds:
<em><u>Miller:</u></em>
C 80.000
time 12
rate 0.06
PV $670.7075
Maturity 1,000.00
time 12.00
rate 0.06
PV 496.97
PV c $670.7075
PV m $496.9694
Total $1,167.6769
<em>In few years ahead we can capitalize the bod and subtract the coupon payment</em>
<u>after a year:</u>
1.167.669 x (1.06) - 80 = $1,157.7375
<u>after three-year:</u>
1,157.74 x 1.06^2 - 80*1.06 - 80 = 1136.033855
If we are far away then, it is better to re do the main formula
<u>after 7-years:</u>
C 80.000
time 5
rate 0.06
PV $336.9891
Maturity 1,000.00
time 5.00
rate 0.06
PV $747.26
PV c $336.9891
PV m $747.2582
Total $1,084.2473
<u />
<u>1 year before maturity:</u>
last coupon payment + maturity
1,080 /1.06 = 1.018,8679 = 1,018.87
For the Modigliani bond, we repeat the same procedure.
PV
C 30.000
time 24
rate 0.04
PV $457.4089
Maturity 1,000.00
time 24.00
rate 0.04
PV 390.12
PV c $457.4089
PV m $390.1215
Total $847.5304
And we repeat the procedure for other years
Dont count me on this until someone seconds my answer but i think its about 50 million
APR.
If you don' pay off your balance every month, you will pay interest on the remaining amount. The amount of interest is the APR, annual percentage rate. So, if you are going to be paying interest you want to make sure this rate is as low as possible!