| 1. |
Solve
the linear system: y = -2x + 9
and y = 3x - 4 |
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a. (non-graphical approach)
1.  Document #1 New , #1 Add Calculator
2.  , #3 Algebra, #2 Solve System of Linear Equations
Number of equations: 2
Variable: x,y
OK
3. Enter the equations in the boxes.
4. Hit 
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Conversion to decimal not required.
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b. (graphical approach)
1. Document #1 New , #1 Add Graph
2. Graph the two equations.
Hit
 between entries to return to entry area.
3. , #6 Aanaylze Graph,
#4 Intersection
Scroll and lock upper and lower bounds surrounding the intersection point.
4. Intersection cordinates appear.
5. ANSWER: (2.6, 3.8)
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| 2. |
Solve
the linear system: x - 2y = 14
and x + 3y = 9 |
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The graphing calculator will only accept
function entries that start with "f (x) =",
( "y = " ),
so we need
to solve these equations for"y =".
1. Enter the first equation into f1(x).
to access f2(x),
2. Enter the second equation into f2(x).
3. Adjust the Window to show the intersection point if needed.
, #4 Window/Zoom, #1 Window Settings
4. Find intersection point.
, #6 Aanaylze Graph,
#4 Intersection
Scroll and lock upper and lower bounds surrounding the intersection point.
5. ANSWER: (12, -1) |
Graph functions:
Oops!!
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| 3. |
Solve
linear quadratic system: y = x2 - 4x - 2 and y = x - 2 |
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1. Enter the first equation into f1(x).
2. Enter the second equation into f2(2).
3. If needed, adjust window so intersection points are veiwable on the screen.
, #4 Window/Zoom, #1 Window Settings
4. Use the INTERSECTION option
twice to find the
two locations where the graphs intersect.
, #6 Aanaylze Graph,
#4 Intersection
Scroll and lock upper and lower bounds surrounding the intersection point. .
5.
Answer: (5,3)
and (0,-2)
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