Step 1:
\The function is
and points
and
.

The Q points are :
\
Step 2 :
\Find the secant line passing through the points
and
.
Let
and
.

Slope intercept form of the line equation
where m is slope and b is y-intercept.
The line equation PQ is 
Find the y- intercept by substituting any point on line PQ , say
.

The line equation PQ is
.
\
Step 3:
\Find the secant line passing through the points
and
.
Let
and
.

Slope intercept form of the line equation
where m is slope and b is y-intercept.
The line equation PQ is 
Find the y- intercept by substituting any point on line PQ , say
.

The line equation PQ is
.
\
Step 4:
\Find the secant line passing through the points
and
.
Let
and
.

Slope intercept form of the line equation
where m is slope and b is y-intercept.
The line equation PQ is 
Find the y- intercept by substituting any point on line PQ , say
.

The line equation PQ is
.
The secant lines are
,
, and
.
Step 5:
\The graph of the function and the secant lines is :
\ .gif\")
Step 6:
\(b)
\The secant lines are
,
, and
.
The slopes of the secant lines are
.
Step 7:
\(c)
\The function is 
Differentiate the function with respect to x
\
The slope of the tangent line at point 
.
This is the slope of the tangent line.
\\
Solution :
\(a)
\The graph of the function and the secant lines is :
\ .gif\")
(b)
\The slopes of the secant lines are
.
(c)
\The slope of the tangent line is
.