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1.5
Coty Bernier
Wiki User
∙ 6y agoIf you mean y = -0.5x-2 then the x intercept is at -4 and the y intercept is at -2
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What is the 0.0point on a line graph where the x-axis and y-axis cross a graph?
the origin
An asymptote is a line that the graph of a function?
approaches but does not cross
What is it called when two lines on a graph cross?
the point of intersecting
How many times will the graph of a quadratic function cross or touch the x-axis if the discriminant is positive?
It will cross the x-axis twice.
What is the maximum number of times the graph of the quadratic function can cross the x-axis?
Two.
When your independent variable is plotted on the xaxis and the dependent variable is plotted on the yaxis?
.... then your graph is inverted.
Which point is not located on the xaxis or the yaxis of a coordinate grid?
Which point is not located on the xaxis or the yaxis of a coordinate grid?Read more:Which_point_is_not_located_on_the_xaxis_or_the_yaxis_of_a_coordinate_grid
When the discriminant is negative will the graph of the function cross or touch?
The graph will cross the y-axis once but will not cross or touch the x-axis.
What is the value of the coordinate of every point on the xaxis?
It is called the ordinate.
What is a cross section graph?
a cross section graph shows the values of an economics variables for diffrent categories t a point in time
What is the 0.0point on a line graph where the x-axis and y-axis cross a graph?
the origin
How can you find the solution to a system of equatios using a graph?
Graph both and where they cross is the answer to both.
An asymptote is a line that the graph of a function?
approaches but does not cross
What is it when you cross both axis at 0?
The origin of the graph.
What can the degree of a polynomial tell you about the graph?
The degree is equal to the maximum number of times the graph can cross a horizontal line.
What is it called when two lines on a graph cross?
the point of intersecting
Why doesnt the graph of a rational function cross its vertical asymptote?
It can.
