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b) x has d 6-du paths an enumerated below(i) \left[\begin{array}{lll}1 & 2 & 3\end{array}\right](ii) [1,2,3,5](iii) (1,2,6](iv) [4,5](v) [4,5,2,3](v) [4,5,2,6]c) Ther numbers in the table below correspond to the de paths in the previous table, The table indicates whether each pest 'path Tours each do path with (or) without a sidetrip.Note that neither t_{1}(h \circ r) t_{2} fours du-path (v) either directly (or) with a side trip. Also note That neither t_{1} nor t_{2} tours du-path (iii) except with a sidetrip.d) This question has one possible answer: \left\{t_{2}\right\}e) for all uses all six dupaths must be toured, since the given test set doesnot have a tost path that directly tows either of due pathe (iii) (\circ r)(\mathrm{V}). This question is unsatisfable.To directly tour The given duepaths we would fwo addetional test paths. An example all uses adequate test set (direct toroing) is\left\{t_{1}, t_{2},[1,2,6],[1,3,4,5,2,3,5,2,6]\right\}for this Excercise all-du-paths Coverage is the same as all uges coverage. The reason is that there is only one dupath for each du-pair. ...