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Wrong definition of diameter
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Hans Hüttel
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What is the time complexity of finding the diameter of a graph $G=(V,E)$?

  • ${O}(|V|^2)$
  • ${O}(|V|^2+|V| \cdot |E|)$
  • ${O}(|V|^2\cdot |E|)$
  • ${O}(|V|\cdot |E|^2)$

The diameter of a graph $G$ is the largestmaximum of the set of shortest path distances between all pairs of vertices in a graph.

I have no idea what to do about it, I need a complete analysis on how to solve a problem like this.

What is the time complexity of finding the diameter of a graph $G=(V,E)$?

  • ${O}(|V|^2)$
  • ${O}(|V|^2+|V| \cdot |E|)$
  • ${O}(|V|^2\cdot |E|)$
  • ${O}(|V|\cdot |E|^2)$

The diameter of a graph $G$ is the largest of shortest path distances between all pairs of vertices in a graph.

I have no idea what to do about it, I need a complete analysis on how to solve a problem like this.

What is the time complexity of finding the diameter of a graph $G=(V,E)$?

  • ${O}(|V|^2)$
  • ${O}(|V|^2+|V| \cdot |E|)$
  • ${O}(|V|^2\cdot |E|)$
  • ${O}(|V|\cdot |E|^2)$

The diameter of a graph $G$ is the maximum of the set of shortest path distances between all pairs of vertices in a graph.

I have no idea what to do about it, I need a complete analysis on how to solve a problem like this.

What is the time complexity of finding the diameter of a graph $G=(V,E)$?

  • ${O}(|V|^2)$
  • ${O}(|V|^2+|V| \cdot |E|)$
  • ${O}(|V|^2\cdot |E|)$
  • ${O}(|V|\cdot |E|^2)$

The diameter of a graph $G$ is the longest distancelargest of shortest path distances between twoall pairs of vertices in a graph.

I have no idea what to do about it, I need a complete analysis on how to solve a problem like this.

What is the time complexity of finding the diameter of a graph $G=(V,E)$?

  • ${O}(|V|^2)$
  • ${O}(|V|^2+|V| \cdot |E|)$
  • ${O}(|V|^2\cdot |E|)$
  • ${O}(|V|\cdot |E|^2)$

The diameter of a graph $G$ is the longest distance between two vertices in graph.

I have no idea what to do about it, I need a complete analysis on how to solve a problem like this.

What is the time complexity of finding the diameter of a graph $G=(V,E)$?

  • ${O}(|V|^2)$
  • ${O}(|V|^2+|V| \cdot |E|)$
  • ${O}(|V|^2\cdot |E|)$
  • ${O}(|V|\cdot |E|^2)$

The diameter of a graph $G$ is the largest of shortest path distances between all pairs of vertices in a graph.

I have no idea what to do about it, I need a complete analysis on how to solve a problem like this.

deleted 35 characters in body
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JeffE
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What is the time complexity of finding the diameter of a graph $G=(\cal V,E)$$G=(V,E)$?

  • $\cal{O}(|V|^2)$${O}(|V|^2)$
  • $\cal{O}(|V|^2+|V| \cdot |E|)$${O}(|V|^2+|V| \cdot |E|)$
  • $\cal{O}(|V|^2\cdot |E|)$${O}(|V|^2\cdot |E|)$
  • $\cal{O}(|V|\cdot |E|^2)$${O}(|V|\cdot |E|^2)$

The diameter of a graph $G$ is the longest distance between two vertices in graph. The diameter of a graph $G$ is the longest distance between two vertices in graph.

I have no idea what to do about it, I need a complete analysis on how to solve a problem like this.

What is the time complexity of finding the diameter of a graph $G=(\cal V,E)$?

  • $\cal{O}(|V|^2)$
  • $\cal{O}(|V|^2+|V| \cdot |E|)$
  • $\cal{O}(|V|^2\cdot |E|)$
  • $\cal{O}(|V|\cdot |E|^2)$

The diameter of a graph $G$ is the longest distance between two vertices in graph.

I have no idea what to do about it, I need a complete analysis on how to solve a problem like this.

What is the time complexity of finding the diameter of a graph $G=(V,E)$?

  • ${O}(|V|^2)$
  • ${O}(|V|^2+|V| \cdot |E|)$
  • ${O}(|V|^2\cdot |E|)$
  • ${O}(|V|\cdot |E|^2)$

The diameter of a graph $G$ is the longest distance between two vertices in graph.

I have no idea what to do about it, I need a complete analysis on how to solve a problem like this.

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Kaveh
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use common terminology in the title as well
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Gigili
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Gigili
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added 68 characters in body
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Gigili
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Gigili
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