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Bunuel
Jon invested $10000 in a certain stock exactly three years ago. The value of the stocks decreased by 10 percent during the first year, increased by 5 percent during the second year, and decreased by 10 percent during the third year. What is the value of the stocks today?

A. $8500
B. $8505
C. $9500
D. $10,395
E. $10,500

We are given that a 10,000 dollar stock decreased by 10 percent, increased by 5 percent and then decreased by 10%. Thus, the new price is:

10,000 x (9/10) x (105/100) x (9/10) = 9 x 105 x 9 = $8505

Answer: B
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Jon invested $10000 in a certain stock exactly three years ago. The value of the stocks decreased by 10 percent during the first year, increased by 5 percent during the second year, and decreased by 10 percent during the third year. What is the value of the stocks today?

A. $8500
B. $8505
C. $9500
D. $10,395
E. $10,500

Principal stock amount = 10000
After first year stock decreased by 10% = 90% of 10000
After second year stock increased by 5% = 105% of 90% of 10000
After third year stock decreased by 10% = 90% of 105% of 90% of 10000
Value of stocks today = \(\frac{90}{100}\) x \(\frac{105}{100}\) x \(\frac{90}{100}\) x 10000 = $8505
Answer B....

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Bunuel
Jon invested $10000 in a certain stock exactly three years ago. The value of the stocks decreased by 10 percent during the first year, increased by 5 percent during the second year, and decreased by 10 percent during the third year. What is the value of the stocks today?

A. $8500
B. $8505
C. $9500
D. $10,395
E. $10,500

Let the original value be $100

Value after 1st year = \(\frac{90}{100*100}\) \(= 90\)

Value after 2nd year = \(\frac{105}{100*90}\) \(= 94.50\)

Value after 3rd year = \(\frac{90}{100*94.50}\) \(= 85.05\)

Thus, the value of the stock will be (B) $8505
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