Answer:
The slope is

Explanation:
Take the general equation of a straight line

Here
is the slope of the line.
So let's get the equation of the line in the question in the same form.

Add
to both sides:

Add
to both sides:

Divide by
to get it into the general equation:

Now compare it to the general equation to find the value of
. The value of
is the coefficient of
which we can see is
