Investigate whether the following sets are isomorphic. If yes, find an isomorphism. If no, explain why no isomorphism can possibly exist.

1. Isomorphism exercises Let N{0,1,2,3,} be the set of natural numbers. I.et I={T,} be the set of boskeans, representing True and False. Let R=(,+) be the set of real numbers. 6. N and NR 7. N and N 8. NN and RN 9. N and BN 10. (0,1) and (0,2), considered as subsets of R 11. (0,1) and 1 12. R and RR