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Question

1) Suppose that a stock's price continues to increase at the rate of 5% per year. If the value of one share of this stock is \text{?}1000 at present, then 1 point find the value(in \text{?}) of one share of this stock two years from now. (Use the formula $S = a(1 + r)^n$, where $r$ is the increase rate per year, $n$ is the number of years from now, $a$ is the present value of one share of the stock, and $S$ is the value of one share of the stock after $n$ years from now.) 1157.625 1000 1050 1102.5

          1) Suppose that a stock's price continues to increase at the rate of 5% per year. If the value of one share of this stock is \text{?}1000 at present, then 1 point
find the value(in \text{?}) of one share of this stock two years from now. (Use the formula $S = a(1 + r)^n$, where $r$ is the increase rate per year, $n$ is the
number of years from now, $a$ is the present value of one share of the stock, and $S$ is the value of one share of the stock after $n$ years from now.)
1157.625
1000
1050
1102.5

$1) Suppose that a stock's price continues to increase at the rate of 5% per year. If the value of one share of this stock is \text{?}1000 at present, then 1 point find the value(in ?) of one share of this stock two years from now. (Use the formula S = a(1 + r)^n, where r is the increase rate per year, n is the number of years from now, a is the present value of one share of the stock, and S is the value of one share of the stock after n years from now.) 1157.625 1000 1050 1102.5$

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