Suppose g is connected and k-regular and has no eulerian


Question: 1. Suppose G is connected and k-regular and has no Eulerian circuit. Prove that if G¯ is connected, then G¯ has an Eulerian circuit.

2. Consider an = 2n - 1 and form the new sequence sn = a1 + a2 + ··· + an. Fill in the blanks in this table:

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What is the relationship between the bottom two rows? Use this relationship to write a recurrence relation for sn.

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Mathematics: Suppose g is connected and k-regular and has no eulerian
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