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State max number of points lie on graph of linear equation in two variables to represent this statement?

There is no "this statement" associated with the question, but the maximum number of points which lie of the graph of a linear equation in two variables is infinite.


What is a point on the graph called if all nearby points have a smaller value?

A point on a graph, when all nearby points have a smaller value, is called a maximum.


What graph has a finite or limited number of data points is?

A discrete graph.


Could lead to a misleading graph?

Incorrectly plotted points.


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 a graph where the data points do not fall along a straight line is called?

There is no specific name. It could be a non-linear graph, or a scatter graph.


Maximum number of edges in an acyclic undirected graph with n?

n - 1


Does every graph of a cubic function have relative maximum and minimum points?

No, since the equation could be y = x3 (or something similar) which will have a point of inflection at (0,0), meaning there is no relative maximum/minimum, as the graph doesn't double back on itself For those that are unfamiliar with a point of inflection <http://mathsfirst.massey.ac.nz/Calculus/SignsOfDer/images/Introduction/POIinc.png>


What is the maximum number of times the graph of the quadratic function can cross the x-axis?

Two.


What is n in Maximum number of edges in an acyclic undirected graph with n?

n-1


In a coordinate graph of two related variables when does it make sense to connect points on a graph?

(it makes sense to connect the points on a graph wen there is movement....or so u can see it more cearly)--BreeBree..... hope i helped!! OR you could connect the points when it is a continuous thing.


What is the maximum number of edges in an acyclic undirected graph with n vertices?

n * (n - 1) / 2 That would ignore the "acyclic" part of the question. An acyclic graph with the maximum number of edges is a tree. The correct answer is n-1 edges.

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