$1,046.49.
The price of a coupon Bond that has periodic coupon payments of $ 75, a face value of $ 1000, an interest rate of 5%, and a maturity of two times is $1,046.49.
Coupon Bond: A bond having tickets attached that reflect semiannual interest payments is known as a coupon bond, deliverer bond, or bond pasteboard. With coupon bonds, the issuer doesn't keep any records of the buyer, and no instrument has the buyer's name moreover.
The price of a coupon bond that has periodic coupon payments of $75, a face value of $1000, an interest rate of 5%, and a maturity of two times is $1,046.49.
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Answer:
7 years (to the nearest year)
Explanation:
Given that;
A = amount
P= principal
t = time
r = rate
A =3P(given in the question)
Formula for compound interest;
A = P(1 + r)^t
Substituting values;
3P = P(1 + 18/100)^t
3P/P= (1.18)^t
3 = (1.18)^t
log 3 = t log 1.18
t = log 3/log 1.18
t = 0.4771/0.0719
t = 6.6 years
t = 7 years (to the nearest year)
Answer:
It might be because of an increase in efficiency in the workforce or advances in technology. Hope it helps :)
Explanation:
Answer: C. Château of Chambord
Explanation: The Château of Chambord is the biggest Château in France with rooms ranging from 400 and above, as well as over 85 staircases. It was first built by Valois King Francis I in 1519 and a construction span of 28 years. The purpose of its construction was to serve as a royal hunting grounds for King Francis I and other kings or lords that have a keen interest in hunting. It is also worthy to note that its construction was never complete after undergoing various alterations during its 28 years construction span.
Answer:
Total FV= $29,335.25
Explanation:
<u>First, we need to calculate the future value of the initial investment ($2,500) using the following formula:</u>
FV= PV*(1 + i)^n
PV= $2,500
i= 0.0075
n=10*12= 120 months
FV= 2,500*(1.0075^120)
FV= $6,128.39
<u>Now, the future value of the $1,500 annual deposit:</u>
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
We need to determine the effective annual rate:
Effective annual rate= (1.0075^12) - 1= 0.0938
FV= {1,500*[(1.0938^10) - 1]} / 0.0938
FV= $23,206.86
Total FV= $29,335.25