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A reference line that forms one side of a graph is called what?
Wiki User
∙ 13y ago
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Wiki User
∙ 13y ago
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Is the steepness of a line on a motion graph is called a slope?
"Slope" is the steepness of the line on any graph.
What type of graph is a combination of a bar and line graph?
It is called, not surprisingly, a combination graph.
What is the squiggly line on a graph called?
parall
What position is called the preimage?
line or graph on a line in a math equation
What is a line on a graph called that Levels off?
A plateau
What is the steepness on a line graph called?
The steepness of a line graph is called the "gradient" ------------------------------- or slope.
What is a line graph that shows change over time called?
line graph
What is the graph of a linear function?
the graph is called a line
What does the data points on a nonlinear graph forms?
a straight line
What is a curved line graph called?
nonlinear line
A line graph in which the data points do not fall along a straight line is called?
nonlinear graph
A line graph in which the data points do not fall along a straight line is called a?
nonlinear graph.
Is the steepness of a line on a motion graph is called a slope?
"Slope" is the steepness of the line on any graph.
A function whose graph forms a straight line?
A linear function.
What type of graph is a combination of a bar and line graph?
It is called, not surprisingly, a combination graph.
What are the reference point for latitude and longitude?
The latitude and longitude references are lines, not points. The reference for latitude is the line that forms a circle and consists of all points with zero latitude. That line is called the "equator". The reference for longitude is the line that forms a semi-circle and consists of all points with zero longitude. That line is called the "Prime Meridian".
What is reference line?
A reference line is a vertical or horizontal line in a graph, corresponding with user-defined values on the x-axis and y-axis respectively. Reference lines further aid the determination of angular and linear measurements.
