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NEW QUESTION: 1
You create a table and a stored procedure:
CREATE TABLE t1 (f1 int);
INSERT INTO t1 VALUES (1), (2) , (3), (4), (5);
CREATE PROCEDURE sum_t1()
BEGIN
DECLARE done INT DEFAULT 0;
DECLARE va1 INT;
DECLARE result CURSOR FOR SELECT f1 FROM t1;
DECLARE CONTINUE HANDLER FOR NOT FOUND SET done=1;
OPEN cur;
REPEAT
FETCH cur INTO va1;
IF NOT done THEN
SET result = result +va1;
END IF:
UNTIL done END REPEAT;
SELECT result;
END
CALL sum_t1();
What is the result of the CALL statement?
A. The procedure's IF condition is not satisfied, and 0 is returned.
B. The procedure completes, and 15 is returned
C. The procedure's loop is not entered, and 1 is returned.
D. An infinite loop will be running until the command is killed.
Answer: B

NEW QUESTION: 2
Which function allows you to check consistency of the dates within the project structure with or without taking activities into account?
Please choose the correct answer.
Response:
A. Extrapolate
B. Check dates
C. Planning methods
D. Sets of dates
Answer: B

NEW QUESTION: 3
You plan to implement the following interfaces:

You have the following methods:
* getCelsiusFromKelvin returns the temperature in Celsius.
* getFahrenheitFromKelvin returns the temperature in Fahrenheit.
You need to implement both interfaces within a class named TempControl. The TempControl class must return the Celsius temperature as the default temperature if the following code executes.

How should you implement the interfaces? To answer, select the appropriate options in the answer area.
NOTE: Each correct selection is worth one point.

Answer:
Explanation:

Explanation


NEW QUESTION: 4
The chart displays the:
A. Relative frequency of each computer complaint.
B. Median of each computer complaint.
C. Arithmetic mean of each computer complaint.
D. Absolute frequency of each computer complaint.
Answer: D
Explanation:
This Pareto diagram depicts the frequencies of complaints in absolute terms. It displays the actual number of each type of complaint. The chart does not display arithmetic means, relative frequencies, or medians of each type of complaint.


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