<PRE><B>Question 608556</B>
  &lt;pre&gt;&lt;font face = &quot;Tohoma Ital&quot; size = 3 color = &quot;indigo&quot;&gt;&lt;b&gt; 
Hi, Note
A &lt;i&gt;consistent&lt;/i&gt; system has at least one solution.
An &lt;i&gt;inconsistent&lt;/i&gt; system has no solutions.
An &lt;i&gt;independent&lt;/i&gt; system has exactly one solution.
&lt;u&gt;A &lt;i&gt;dependent&lt;/i&gt; system has infinitely many solutions.&lt;/u&gt;
show that e^x and e^2x are independent.(exactly one solution) (0,1)
{{{drawing(300,300,   -6, 6, -6, 6,   grid(1),

graph( 300, 300, -6, 6, -6, 6,0,e^x, e^(2x)))}}}
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