<u>Some terminology</u>:
⇒what is the slope
⇒ is the steepness of the line
⇒calculated by dividing the rise over the run
⇒ rise is the change in the y-direction
⇒ run is the change in the x-direction
⇒<em>look at the diagram I attached</em>
<em />
⇒ how to find the slope in a linear equation
⇒look to the coefficient of the 'x' variable
⇒ that is the slope
<em>Ex. For the line y = x, the slope is 1</em>
<em />
<em> ⇒</em>A line with a positive slope rises from left to right while a line with a negative slope falls from left to right.
<em>Ex. y=x has a positive slope and thus is rising</em>
<em> </em>
<u />
<u>We want to find the equation that could represent the blue line</u>
⇒ let's look into each equation and see whether they work or not
<u>First case:</u> 
⇒The equation given has the line falling, when the graph in the
equation is rising
⇒ not the answer
<u></u>
<u>Second case: </u>
⇒ the equation given has the line that has a bigger slope than the
the equation shown, which has a smaller slope than y = x
⇒ not the answer
<u></u>
<u>Third case:</u> 
⇒ the equation given fits the requirement of having a rising slope that
is smaller than y = x
⇒ is a possible answer
<u>Fourth case:</u> 
⇒ the equation given has a slope that is almost horizontal when the
line shown in the graph doesn't
⇒ not the answer
Thus after examing all the choices:
⇒ <u>Answer: </u>