Consider the relational database with the following four schemas and their respective instances: \[ \text{Student(sNo, sName, dNo)} \text{ }\text{Dept(dNo, dName)} \\ \text{Course(cNo, cName, dNo)} \text{ } \text{Register(sNo, cNo)} \]

SQL Query:
SELECT * FROM Student AS S WHERE NOT EXIST
(SELECT cNo FROM Course WHERE dNo = “D01”
EXCEPT
SELECT cNo FROM Register WHERE sNo = S.sNo) The number of rows returned by the above SQL query is___________.
Step 1: Identify the "Target Set"
The inner subquery selects all courses belonging to a specific department:$$\text{Target} = \{cNo \mid \text{Course.dNo} = \text{'D01'}\}$$This represents the set of courses that a student must have registered for to be excluded from the "NOT EXISTS" logic.
Step 2: Identify the "Student Set"
For each student $S$, the second part of the subquery finds the courses they have actually registered for:$$\text{Registered}_S = \{cNo \mid \text{Register.sNo} = S.sNo\}$$
Step 3: Analyze the Set Difference (EXCEPT)
The EXCEPT operator performs the operation: $\text{Target} \setminus \text{Registered}_S$.
Step 4: Apply the NOT EXISTS Logic
The outer query selects students where the result of the EXCEPT is empty. Therefore, the query is looking for:$$\text{Students who have registered for every course offered by Department 'D01'.}$$
Final Answer:
Based on the provided solution, there are exactly 2 students who meet the criteria of having registered for all courses in Department D01.$$\boxed{2}$$


On a relation named Loan of a bank: 