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An investor purchased a bond for p dollars on Monday. For a certain number of days, the value of the bond increased by r percent per day. After this period of constant increase, the bond decreased the next day by q dollars and the investor decided to sell the bond that day for v dollars. When did the investor sell the bond if r = 100{[(v+q)/p]^1/2 - 1} ?
Wednesday of the same week.
Thursday of the same week.
Friday of the same week.
Monday of the next week.
Tuesday of the next week.
ANY IDEAS??!
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An investor purchased a bond for p dollars on Monday. For a certain number of days, the value of the bond increased by r percent per day. After this period of constant increase, the bond decreased the next day by q dollars and the investor decided to sell the bond that day for v dollars. When did the investor sell the bond if r = 100{[(v+q)/p]^1/2 - 1} ?
Wednesday of the same week. Thursday of the same week. Friday of the same week. Monday of the next week. Tuesday of the next week.
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initial price = p
price before decrease by q = p (1+r)^n
v = p (1+r)^n - q
v + q = p (1+r)^n
r = 100 {(v+q)/p)^1/2 - 1}
r = 100 [{p (1+r)^n /p}^1/2 - 1]
r = 100 [{(1+r)^n}^1/2 - 1]
now n should be 2. if n is 2 then, he sold the bond on Thursday of the same week.
Put n as the number of days. Calculate back and find that n = 2. The sale is made on the next day. This means three days transpired. So Thursday is the day on which he sold it.
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.