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What is the best graph to represent fractions?
the best graph to use to represent fractions is a pie graph, that is if all the fractions denominators are the same...
Is a scientific calculator the same as a graph calculator?
No.
How can you tell whether a graph is a function or not?
A vertical line test can be used to determine whether a graph is a function or not. If a vertical line intersects the graph more than once, then the graph is not a function.
How do you know if the slope is zero from a graph?
A line on a graph with zero slope is a horizontalline.' Y ' is the same number at every point on the line.
What is a graph with 3 axis called?
It could either be a graph with 3 horizontal axes; or a graph with one horizontal axis and two vertical ones. This would be for situations where you wish to plot several dependent variables against the same independent one, but the units or scale of the independent variables do not allow you to use the same axis. For example, you may wish to plot the rate of inflation (%) and numbers unemployed (millions) in an economy against the same independent variable, time; or it could be a three dimensional graph. And, by that is meant a genuine 3-d graph with 3 interacting variables rather than a graph that has been given a spurious (and sometimes misleading) third dimension.
What is a cycle in graph theory?
If the graph start and end with same vertex and no other vertex can be repeated then it is called trivial graph.
Find any Hamiltonian circuit on the graph above. Give your answer as a list of vertices, starting and ending at the same vertex. Example: ABCA?
connecting the vertices in a graph so that the route traveled starts and ends at the same vertex.
Prove that if a DFS and BFS trees in graph G are the same than?
ok here we go...Proof:If the some graph G has the same DFS and BFS then that means that G should not have any cycle(work out for any G with a cycle u will never get the same BFS and DFS .... and for a graph without any cycle u will get the same BFS/DFS).We will prove it by contradiction:So say if T is the tree obtained by BFS/DFS, and let us assume that G has atleast one edge more than T. So one more edge to T(T is a tree) would result in a cycle in G, but according to the above established principle no graph which has a cycle would result the same DFS and BFS, so out assumption is a contradiction.Hence G should have more edges than T, which implies that if the BFS and DFS for a graph G are the same then the G = T.Hope this helps u......................
How can the reduction from independent set to vertex cover be used to determine the relationship between the two concepts in graph theory?
The reduction from independent set to vertex cover in graph theory helps show that finding a vertex cover in a graph is closely related to finding an independent set in the same graph. This means that solving one problem can help us understand and potentially solve the other problem more efficiently.
Can you plot the same things from a frequency graph on a line graph?
yes you can plot same things from a frequency graph on a line graph because it is the same thing :) peace
What is the cycle property of minimum spanning trees (MSTs) and how does it impact the construction and optimization of MSTs?
The cycle property of minimum spanning trees (MSTs) states that if you have a cycle in a graph and you remove the heaviest edge from that cycle, the resulting graph will still have the same minimum spanning tree. This property impacts the construction and optimization of MSTs by helping to identify and eliminate unnecessary edges, leading to a more efficient and optimal tree structure.
What is the significance of the 2 coloring problem in graph theory and how does it relate to other concepts in the field?
The significance of the 2-coloring problem in graph theory lies in its simplicity and fundamental nature. It involves coloring the vertices of a graph with only two colors such that no adjacent vertices have the same color. This problem is important because it helps in understanding the concept of graph coloring and can be used as a building block for more complex problems in graph theory, such as the chromatic number and the four-color theorem. The 2-coloring problem also has applications in various real-world scenarios, such as scheduling and map coloring.
Is a circle graph the same as a pie graph?
yes
What is a double line graph?
a double line graph is a graph that is same as a line graph but there are two lines
Where does the negative sign go in imaginary numbers?
The basic theory of imaginary numbers is that because (-) numbers squared are the same as (+) numbers squared there is not a correct continueos line on a graph.
Is broken line graph same as the line graph?
no because the broken line graph is a line graph that is broken da!
Is the current the same everywhere in the parallel circuit?
No. The current in a series circuit is the same everywhere. The voltage across a parallel circuit is the same.
