Consider schedules s3, s4, and s5 below. determine whether each schedule is strict, cascadeless, recoverable, or nonrecoverable. (determine the strictest recoverability condition that each schedule satisfies.) s3: r1 (x); r2 (z); r1 (z); r3 (x); r3 (y); w1 (x); c1; w3 (y); c3; r2 (y); w2 (z); w2 (y); c2; s4: r1 (x); r2 (z); r1 (z); r3 (x); r3 (y); w1 (x); w3 (y); r2 (y); w2 (z); w2 (y); c1; c2; c3; s5: r1 (x); r2 (z); r3 (x); r1 (z); r2 (y); r3 (y); w1 (x); c1; w2 (z); w3 (y); w2 (y); c3; c2;

How might the success of your campaign be affected if you haven’t carefully completed all field data or if you accidentally insert the wrong merge field in the document?

Use a physical stopwatch to record the length of time it takes to run the program. calculate the difference obtained by calls to the method system. currenttimemillis() just before the start of the algorithm and just after the end of the algorithm. calculate the difference obtained by calls to the method system. currenttimemillis() at the start of the program and at the end of the program so that the elapsed time includes the display of the result. use the value returned by the method system. currenttimemillis() just after the end of the algorithm as the elapsed time.

How many different ways are there to order the eight jobs in the queue so that job usu comes somewhere before cdp in the queue (although not necessarily immediately before) and cdp comes somewhere before bbd (again, not necessarily immediately before)?