Final answer:
The degree and cardinality of the Cartesian product of Alpha and Beta is 8, 15 (option b).
Step-by-step explanation:
The degree of a table refers to the number of attributes or columns in the table. The cardinality of a table refers to the number of tuples or rows in the table.
In this case, the table Alpha has a degree of 5, meaning it has 5 columns. The cardinality of Alpha is 3, indicating that it has 3 rows.
The table Beta has a degree of 3, meaning it has 3 columns. The cardinality of Beta is 5, indicating that it has 5 rows.
The Cartesian product of Alpha and Beta is formed by combining every row of Alpha with every row of Beta.
The resulting table will have a degree equal to the sum of the degrees of Alpha and Beta, which is 5 + 3 = 8.
The cardinality of the Cartesian product will be the product of the cardinalities of Alpha and Beta, which is 3 * 5 = 15.
Therefore, the degree and cardinality of the Cartesian product of Alpha and Beta is 8, 15.