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Given a finite graph, does it have a Hamiltonian cycle?

2. Given a finite graph, does it have an Euler cycle?

3. Given a finite graph, can it be colored with 2 colors? That is, is it bipartite?

4. Given a finite graph, can it be colored with 4 colors?

5. Given two finite graphs, are they isomorphic?

6. Given a formula of propositional logic (which we don't study in this course), is it satisfiable? That is, does some line in its truth table have the value T?

7. Given a positive integer, is it a composite? That is, is it a product of two smaller positive integers?

8. Given a polynomial equation in one unknown x, and with integer coefficients, does it have a solution in the integers?

9. Given a polynomial equation in several unknowns x_1, ..., x_n, and with integer coefficients, does it have a solution in the integers?

10. Given a program (and its data), will the program ever stop?

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