Question 73872
When you make the substitutions of values given in the problem, the equation becomes:
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{{{A = 1*(1+(0.1/1))^(1*t)}}}
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When you do the math this further reduces to:
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{{{A = (1.1)^t}}}
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Now all you have to do is to substitute (one at a time) for t the following values:
0, 1, 2, 3, 4.
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The first substitution is easy because any number raised to the 0 power is 1. So
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{{{A = (1.1)^0 = 1}}}
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And the next substitution is just as easy because any number raised to the 1 power is
just itself.
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{{{A = (1.1)^1 = 1.1}}}
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The next one is not too bad because {{{(1.1)^2 = 1.21}}}
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The rest is quick work on a calculator to get {{{(1.1)^3 = 1.33}}} and {{{(1.1)^4 = 1.46}}}
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So the points to plot are:
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(0,1) (1,1.1) (2,1.21) (3,1.33) and (4,1.46)
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When you plot these points the graph should look like:
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{{{graph(300,300,0,4,0,2,(1.1)^(x))}}}
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Note that the graph is NOT a straight line.  It is the beginning of an exponential
curve whose rise gets much steeper as t gets larger and larger.
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You now have the points, the work, and a view of the graph.  That should help you with the 
problem and understanding it better.