0
If the graph is a polynomial of order n then n+1 points are enough. So, for a straight line (n = 1) , you need two points.
For exponential graphs three points are sufficient. For trigonometric graphs, no number of points are enough since aliasing is always a possibility.
Also, for statistical graphs random errors mean that each additional point is expected to improve the line of best fit.
What else can I help you with?
When you graph linear equations by plotting points the points you plot should all be what?
... plotted accurately.
Why do you connect points on a coordinate graph?
If the variables are something continuous, then you should connect the points. For example, if it is your height and weight then since those variables are continuous it is necessary to connect the points plotted on the coordinate graph.
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.
Why is a third point needed to graph an equation?
I would not say it is "needed," but basically the more points you have the better you can understand the graph. And three because its the recommmended minimum to get a gist of the graph, yet it will not take a lot of effort to plug in three numbers.
What is the abscissa of all points on x axis on a graph?
any number
What graph has a finite or limited number of data points is?
A discrete graph.
What is the need to differentiate?
Differentiation, is often used to find the tangent of a curved graph. Each time you differentiate a function, you decrease the number of turning points in the graph, to a minimum of no turning points i.e. y = 3x. Differentiating to different orders is also used to find tangents, of tangents.
How do you find relative minimum and maximum according to a graph in math?
Any graph should be titled and have maximum and minimum values listed on it. The minimum values are usually on the bottom left and the maximum values are on the top right and bottom right of the graph.
What is the significance of the graph minimum cut in network analysis and how does it impact the overall connectivity and resilience of a network?
The minimum cut in a graph represents the smallest number of edges that need to be removed to disconnect the network into two separate parts. This is important in network analysis because it helps identify critical points where the network can be easily disrupted. By understanding the minimum cut, network designers can strengthen these vulnerable points to improve overall connectivity and resilience of the network.
Is there a maximum number of data points that could be used on a graph?
no
When you graph linear equations by plotting points the points you plot should all be what?
... plotted accurately.
The minimum number of edges in a connected cyclic graph on n vertices is?
n-1
What is the minimum number of vertices of 3-regular graph with girth 6?
-3
Why do you connect points on a coordinate graph?
If the variables are something continuous, then you should connect the points. For example, if it is your height and weight then since those variables are continuous it is necessary to connect the points plotted on the coordinate graph.
What is the significance of a minimum edge cover in graph theory and how does it impact the overall structure of a graph?
A minimum edge cover in graph theory is a set of edges that covers all the vertices in a graph with the fewest number of edges possible. It is significant because it helps identify the smallest number of edges needed to connect all the vertices in a graph. This impacts the overall structure of a graph by showing the essential connections between vertices and highlighting the relationships within the graph.
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.
How can one determine the minimum cut in a graph?
To determine the minimum cut in a graph, one can use algorithms such as Ford-Fulkerson or Karger's algorithm. These algorithms help identify the smallest set of edges that, when removed, disconnect the graph into two separate components. The minimum cut represents the fewest number of edges that need to be cut to separate the graph into two distinct parts.
