Chapter 9: Q19E (page 590)
Construct the table obtained by applying the join operator \({J_2}\) to the relations in Tables 9 and 10.
Short Answer
The resultant answer isexplained.
Chapter 9: Q19E (page 590)
Construct the table obtained by applying the join operator \({J_2}\) to the relations in Tables 9 and 10.
The resultant answer isexplained.
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Get started for freeWhat do you obtain when you apply the selection operator \({s_C}\), where \(C\) is the condition (Airline = Nadir) \( \vee \) (Destination = Denver), to the database in Table 8?
Let \({R_1} = \{ (1,2),(2,3),(3,4)\} \) and \({R_2} = \{ (1,1),(1,2),(2,1),(2,2),(2,3),\)\((3,1),(3,2),(3,3),(3,4)\} \) be relations from \(\{ 1,2,3\} \) to \(\{ 1,2,3,4\} \). Find
a) \({R_1} \cup {R_2}\).
b) \({R_1} \cap {R_2}\).
c) \({R_1} - {R_2}\).
d) \({R_2} - {R_1}\).
To prove there is a function \(f\) with A as its domain such that \((x,y)\) ? \(R\) if and only if \(f(x) = f(y)\).
To determine for each of these relations on the set decide whether it is reflexive, whether it is symmetric, whether it is anti symmetric, and whether it is transitive .
Show that the relationon a non-empty set is symmetric and transitive, but not reflexive.
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