the point, (1, -2) works for the first equation,but not the second. And it must work in both equations in order for it to be a solution.
#20-the line should be a dotted line
#21-shading should be below the line
Tuesday, September 14, 2010
Graphing Absolute Value Functions
Graphing: y = a|x-h|=k
When graphing an absolute value equation, your vertex will be (h,k).
*Vertical translations are shown by k:
*Horozontal translations are shown by h: it moves in the opposite direction of the indicated sign. if h is positive, then the graph moves left. if h is negative, the graph moves right.
*Vertical stretch of shrink is shown by a number in front of the absolute value signs.
When graphing an absolute value equation, your vertex will be (h,k).
*Vertical translations are shown by k:
*Horozontal translations are shown by h: it moves in the opposite direction of the indicated sign. if h is positive, then the graph moves left. if h is negative, the graph moves right.
*Vertical stretch of shrink is shown by a number in front of the absolute value signs.
Friday, September 10, 2010
Systems of Linear Equations
*independent: one solution: a point on a graph where two lines intersect. These lines have two different slopes.*dependent: same slope, same y-intercept.
These equations are the same line. The solution is written as "All #s"-Inconsistent:
Two lines with the same slope, but different y-intercepts. These lines are parallel.
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