<PRE><B>Question 360958</B>
Not necessarily! &lt;br&gt;

It is easy to make a linear equation that will satisfy the first point (2,3)&lt;br&gt;

For example, one equation that would work is {{{y=x+1}}}&lt;br&gt;

If you plug in the point (2,3) it will be a true statement, ie {{{3=3}}}&lt;br&gt;

Now use the other point, plugging in (3,2) into the equation.&lt;br&gt;

You will get a false statement, ie {{{2=4}}}&lt;br&gt;

We could find a line that has (2,3) and (3,2) as solutions, but it looks like in this example you needed to find a way to show that both points will not necessarily be a solution to the same linear equation.&lt;br&gt;

Try to find another linear equation that (2,3) would be a solution for, but (3,2) would not, and then you will have support for your answer.&lt;br&gt;

I hope this helps!&lt;br&gt;</PRE>