Introduction to line segment chart
A line chart or line graph is a type of graph, which displays information as a series of data points connected by straight line segments. It is a basic type of chart common in many fields. It is an extension of a scatter graph, and is created by connecting a series of points that represent individual measurements with line segments (Source: Wikipedia)
Line Segments Chart
Line segments is a division of a line to be surrounded through two finish points. Line contains each point lying on the line among its finish points. Instance of line segments contain the faces of a triangle otherwise square. More usually, while the finish points are equally vertices of a polygon, the line part is any an edging if they are diagonal.
A line chart is over also over again utilized to imagine a development within data in excess of intervals of time; therefore the line is frequently haggard chronologically.Within the experimental sciences, data composed as of testing are frequently imagine through a graph to include an overlay arithmetical meaning representing the finest fit trend of the sprinkled data graph.
For instance, if one were to accumulate data lying on the speed of a body on assured points within time, one could visualize the data:
Example for Line graph
Time: 0 1 2 3 4 5
Speed: 0 4 8 12 14
Time can be represented within x-axis.
Time can be represented within y-axis.
Examples for Line Segment
Example 1
Within a line segment one endpoint is (-2, 6) also the midpoint of the line is (- 6, 10). Compute the co-ordinates of the other endpoint are (x1, y1).
Solution:
`(-6,10)=((x_(1)+(-2))/2),(y_(1)+6)/2`
To find for x1,
`-6=((x_(1)+(-2))/2)`
-12= x1-2
-10 = x1
To compute for x2,
`10=((x_(2)+(6))/2)`
20 = y1 + 6
Y1 = 14
So, the next endpoint of the line is (-10, 14)
Example 2
Within a line segment one endpoint is (-4, 8) also the midpoint of the line is (- 6, 8). Compute the co-ordinates of the other endpoint are (x1, y1).
Solution:
`(-6,8)=((x_(1)+(-4))/2),(y_(1)+8)/2`
To compute for x1,
`-6=((x_(1)+(-4))/2)`
-12= x1-4
-8 = x1
To solve for x2,
`8=((x_(2)+(8))/2)`
16 = y1 + 8
y1 = 8
So, the next endpoint of the line is (-8, 8)
A line chart or line graph is a type of graph, which displays information as a series of data points connected by straight line segments. It is a basic type of chart common in many fields. It is an extension of a scatter graph, and is created by connecting a series of points that represent individual measurements with line segments (Source: Wikipedia)
Line Segments Chart
Line segments is a division of a line to be surrounded through two finish points. Line contains each point lying on the line among its finish points. Instance of line segments contain the faces of a triangle otherwise square. More usually, while the finish points are equally vertices of a polygon, the line part is any an edging if they are diagonal.
A line chart is over also over again utilized to imagine a development within data in excess of intervals of time; therefore the line is frequently haggard chronologically.Within the experimental sciences, data composed as of testing are frequently imagine through a graph to include an overlay arithmetical meaning representing the finest fit trend of the sprinkled data graph.
For instance, if one were to accumulate data lying on the speed of a body on assured points within time, one could visualize the data:
Example for Line graph
Time: 0 1 2 3 4 5
Speed: 0 4 8 12 14
Time can be represented within x-axis.
Time can be represented within y-axis.
Examples for Line Segment
Example 1
Within a line segment one endpoint is (-2, 6) also the midpoint of the line is (- 6, 10). Compute the co-ordinates of the other endpoint are (x1, y1).
Solution:
`(-6,10)=((x_(1)+(-2))/2),(y_(1)+6)/2`
To find for x1,
`-6=((x_(1)+(-2))/2)`
-12= x1-2
-10 = x1
To compute for x2,
`10=((x_(2)+(6))/2)`
20 = y1 + 6
Y1 = 14
So, the next endpoint of the line is (-10, 14)
Example 2
Within a line segment one endpoint is (-4, 8) also the midpoint of the line is (- 6, 8). Compute the co-ordinates of the other endpoint are (x1, y1).
Solution:
`(-6,8)=((x_(1)+(-4))/2),(y_(1)+8)/2`
To compute for x1,
`-6=((x_(1)+(-4))/2)`
-12= x1-4
-8 = x1
To solve for x2,
`8=((x_(2)+(8))/2)`
16 = y1 + 8
y1 = 8
So, the next endpoint of the line is (-8, 8)
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