If the graph start and end with same vertex and no other vertex can be repeated then it is called trivial graph.
Period of a Periodic Function is the horizontal distance required for the graph of that periodic function to complete one cycle.
bar graph, double bar graph, line graph, and picto graph
χ(Kn) = n colors
Pie graph, column graph , tally graph, Histogram
In a weighed graph, a negative cycle is a cycle whose sum of edge weights is negative
No its not. A cycle is closed trail
the graph of cos(x)=1 when x=0the graph of sin(x)=0 when x=0.But that only tells part of the story. The two graphs are out of sync by pi/2 radians (or 90°; also referred to as 1/4 wavelength or 1/4 cycle). One cycle is 2*pi radians (the distance for the graph to get back where it started and repeat itself.The cosine graph is 'ahead' (leads) of the sine graph by 1/4 cycle. Or you can say that the sine graph lags the cosine graph by 1/4 cycle.
If the graph start and end with same vertex and no other vertex can be repeated then it is called trivial graph.
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A Bethe lattice is a kind of connected cycle-free graph.
Unfortunately the graph does not show.. But, i can tell you that business cycle is divided into: 1) introduction - start of the graph 2) growth - graph goes up 3) maturity - graph is static and slowly pointing doen 4)decline - graph starts to go down.. if your graph is this way, then the answer is yes..
Tree is directed, cycle-less, connected graph.
A cycle?
A chrono cycle graph is a visual representation of chronological events or data points over time. It typically consists of a timeline with specific events marked along it to help visualize patterns or trends that occur over a given period. Chrono cycle graphs are useful for tracking historical changes, project timelines, or any data set with a temporal component.
That graph is known as a pressure-volume loop. It is used in cardiology to assess cardiac function and to visualize the changes in pressure and volume within the heart during one cardiac cycle.
3 if n is odd 2 if n is even where n is the number of vertices.