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What is the first line of the backwards direction of this proof? 1.Assume G is a block. 2.Assume every pair of vertices lie on a common cycle. 3.Assume G is not a block. 4.Assume there exists a pair of vertices that do not lie on a common cycle. 5.Assume every block has a common cycle. 6.Assume every cycle is a block.
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What is the next line of the proof, given that we will do a proof by contradiction? 1.Assume G is a block. 2.Assume every pair of vertices lie on a common cycle. 3.Assume G is not a block. 4.Assume there exists a pair of vertices that do not lie on a common cycle. 5.Assume every block has a common cycle. 6.Assume every cycle is a block.
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Is it possible to find an Euler Circuit in this graph: 1). Yes 2). No 3). I have absolutely no idea
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Is it possible to find an Euler Circuit in this graph: 1). Yes 2). No 3). I have absolutely no idea
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a b c d e f g h j i k m l p o n Is it possible to find an Euler Circuit is this graph? 1). Yes 2). No 3). I have absolutely no idea.
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What is the first line of the proof? 1). Assume G has an Eulerian circuit. 2). Assume every vertex has even degree. 3). Let v be any vertex in G. 4). Let v be a vertex of odd degree.
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What is the second line of the proof? 1). Assume G has an Eulerian circuit. 2). Assume every vertex has even degree. 3). Let v be any vertex in G. 4). Let v be a vertex of odd degree.
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Can this figure be drawn without lifting your pencil from the paper? 1). Yes, start anywhere 2). Yes, but there are restrictions on where you start. 3). No 4). I have absolutely no idea.
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Can this figure be drawn without lifting your pencil from the paper? 1). Yes, start anywhere 2). Yes, but there are restrictions on where you start. 3). No 4). I have absolutely no idea.
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Can this figure be drawn without lifting your pencil from the paper? 1). Yes, start anywhere 2). Yes, but there are restrictions on where you start. 3). No 4). I have absolutely no idea.
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Can this figure be drawn without lifting your pencil from the paper? 1). Yes, start anywhere 2). Yes, but there are restrictions on where you start. 3). No 4). I have absolutely no idea.
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Can this figure be drawn without lifting your pencil from the paper? 1). Yes, start anywhere 2). Yes, but there are restrictions on where you start. 3). No 4). I have absolutely no idea.
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