Question:

use ibm as400 series to answer the following question (the output should shown in screenshot)

1 - develop a new Library called MnnLIB1 (NN is your student login id number) using the command CRTLIB

2 - develop a new Jobq MnnJOBQ1 and Outq MnnOUTQ1 in the Library MnnLIB1 using the command crtjobq and crtoutq

3 - Grant *PUBLIC *USE Authority to your MnnLIB1 library using the command wrkobj MnnLIB1 and then option 2

4 - Submit 3 jobs using sbmjob in your MnnJOBQ1, these jobs will not run, since they are not attached to any sub-system. Check it out by using wrkjobq command

5 - Change the 3 jobs submitted in step #4 to run in sub-system QINTER and change the out to MnnOUTQ1. These jobs will run, and the results will be in MnnOUTQ1. Check it out by using wrkoutq command

6 - develop a new Source File called MnnSRC in your library MnnLIB1 using command crtsrcpf

7 - develop a new Save File called MnnSAVF in your library MnnLIB1 using command crtsavf

8 - Run DSPJOBLOG command and save the output in your spool file

9 - develop the menu command steps to navigate to the command DSPLIB from GO MAIN menu

10 - develop the menu command steps to navigate to the command SBMJOB from GO MAIN menu

9. Consider the surface Y' + a. Find the equation of the tangent plane to this surface at the point ( 2-2.2 ) b. Find a point at which the tangent plane to this surface is horizontal. Are there any other such points? c. Find a point of which the tangent plane to this surface is vertical, Are there any other such points?Online lecture for M3300 Calc Ill: Unit 10.1, OUL 2020 (x - 2)2 + (y + 1)2 + 22 59 Please mark correct statement: Above expression is ( A) Surface of a sphere with diameter 3 ( B) Point (2.-1,0) belong to whatever surface/solid it defines Q) A solid sphere D) None of present statements are true E) Centered at (-2, 1, 0)1. Find the Lateral Surface Area under the surface: f(x, y) = x y, (0,2) over the given curve C: x/ +y - 4, from (2, 0) to (2, 0). -> (2,0) X3. Compute the scalar surface integral J J x3zdS for the surface S described by x2 + y? = 1, 0