

Linear Graphs revision
Presentation
•
Mathematics
•
11th Grade
•
Practice Problem
•
Hard
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5 Slides • 5 Questions
1
Linear Graphs revision
Chapter 6

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6B Determining the slope of a straight line
Represented by "b" in the equation
+ slope rise from left to right
− slope fall from left to right
zero slope = straight horizontal line
un defined slope = straight vertical line
Divide rise by run to find slope
b=x2−x1y2− y1
3
Multiple Choice
Find the slope of the line through the points (0,10) and (4,2)
2
1
-2
−21
21
4
6C The intercept-slope form of the equation of a straight line
Represented by "a" in an equation
Shows where to line meets/cuts the y-axis (x=0)
5
Multiple Choice
The y-intercept in the following equation is
y=10+5x(0,10)
(10,0)
(0,5)
(5,0)
(2,0)
6
Multiple Choice
The y-intercept and slope of the following equation is
y=6−3xy int = -6 slope = -3
y int = -6 slope = 3
y int = 6 slope = -3
y int = 6 slope = 3
y int = -3 slope = 6
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6D Finding the equations of a straight-line graph from its intercept and slope
1) Identify the y-intercept (a)
2) Use two points on graph to find slope (b)
3) Substitute these two values into the standard equation y=a+bx
8
Multiple Choice
The equation of the graph is
y=-2-1.4x
y=2+1.4x
y=2-1.4x
y=-2+1.4x
y=2+14x
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6E Finding the equation of a straight-line graph using to points on the graph
1) Use the coordinates of two points to determine the slope (b)
2) Substitute this value for the slope (b) into the equation.
3) Substitute the coordinates of one of the two points on the line into this new equation and solve for the unknown (a)
4) Substitute the values of a and b into the general equation y=a+bx to obtain the equation of the straight line
10
Multiple Choice
The equation of the graph is
y=8+4.5x
y=-8-4.5x
y=8-4.5x
y=-8+4.5x
y=-4.5+8x
Linear Graphs revision
Chapter 6

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