Linear Functions Worksheet Page 3

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Summary of slopes:
A line with positive slope _________________
A line with zero slope ____________________
A line with negative slope _________________
A line with undefined slope __________________
Slope will always be consistent between any two points on a line.
1
Ex. Graph the line that passes through ( 3, -4 ) with a slope of
.
3
IV. Application of Slope
Ex. Discuss the slope of the line as it relates to the actual retail sales.
V. Solve a Linear Equation Using Two Different Methods
Method 1 : Graph the left side of the equation as a line and the right side of the equation as a
line, then find their point of intersection. The x coordinate of that intersection point is the
solution.
* This is easiest done using the calculator: Enter the left side into Y
and the right side into Y
,
1
2
then ZOOM 6 to get the graph drawn. Adjust the WINDOW as needed so that the calculator can
nd
“see” the point of intersection. Use 2
CALC ( on top of TRACE) 5:Intersection ENTER
ENTER ENTER to get the point of intersection.
1
5
+ =
Ex.
x
4
x
2
3
3
Method 2: Write the equation with 0 on one side, then find the x intercept point. The x
coordinate of that point is the solution to the equation.
* In the calculator: Once the equation = 0, enter the variable side into Y
and ZOOM 6. Adjust
1
nd
the WINDOW as needed so the calculator can “see” the x intercept. Use 2
CALC (on top of
TRACE) 2:Zero, then move the cursor to the left of the x intercept, ENTER, then move it to the
right of the x intercept, ENTER, then ENTER to make the calculator guess.
*Linear Models (pp. 219 – 220) is very important. Study Example 9.
Assignments:
Text: pp. 221 – 226 #1 – 6, 7 – 17 odd, 25 – 28, 29 – 41 odd, 45 – 57 odd, 59 – 64, 65, 69, 71

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