How do you graph #y=2x#?

1 Answer
Jul 30, 2015

Your graph would look like this:
graph{2x [-2.1, 2.1, -5, 5]}

Explanation:

First, you need a starting point. #x=0# is a good solution because, when #x=0#, then #y=2*x=2*0=0#. Thus, your starting point will be #(0;0)#.

Now, the equation #y=2x# means that #y# has an increasing -or decreasing- rate twice as big as #x#'s.
Therefore, every time #x# will be increased -or decreased- by a certain amount, #y# will be increased -or decreased- by the double amount.

A few points that this function's curve will pass through:

#(0;0)#
#(1;2)#
#(2;4)#
#(-1;-2)#