The deflection of a structural beam of constant cross section subjected to a transverse loading is related to the internal bending moment (in-lb) as: d2v
dx2
where E (psi) is the modulus of elasticity for the material of which the beam is made, I (in^4) is the moment of inertia of the cross-section geometry, and v (in) is the vertical deflection of the centroidal axis of the beam. The equation v(x) describing the position of the centroid of the cross section as a function of x is known as the elastic curve. Calculating the internal bending moment is useful for subsequent calculations to determine the internal stresses in the beam and ensure it will not fail under load.
For this problem, you'll work with measured deflection data to determine the bending moment for a steel I-beam subjected to unknown transverse loading forces. Write a function to do this calculation for a W12x22 steel I-beam (E = 29.0E6 psi for structural steel, and I = 156 in^4 for the W12x22 geometry) as follows. Your function should receive a single input that is a two column matrix with evenly spaced data for axial position, x, in the first column and the corresponding lateral deflection measurements, v, in the second column. Use three different approaches to compute the second derivative of the data that you will need to compute M(x):
Use fourth order accurate centered finite difference formulas for the second derivative to compute the derivative directly from the data. Use second order forward difference formulas for the first two points and second order backward difference formulas for the last two points.
Use MATLAB's gradient function twice on the data.
Use MATLAB's gradient function twice on interpolated data generated with a clamped spline with a derivative set to 0 at both ends and 0.5 inch increments in x.
Your function should have the following three column vector outputs (in order):
The bending moment values M(x) calculated using 4th order centered finite difference formulas.
The bending moment values M(x) calculated using the gradient function on the data.
The bending moment values M(x) calculated using the gradient function on the clamped spline interpolation of the data.
Note: The first three test cases check each of the three approaches respectively.

The instruction ishl (shift left integer) exists in jvm but not in ijvm. it uses the top two values on the stack, replacing the two with a single value, the result. the sec- ond-from-top word of the stack is the operand to be shifted. its content is shifted left by a value between 0 and 31, inclusive, depending on the value of the 5 least signifi- cant bits of the top word on the stack (the other 27 bits of the top word are ignored). zeros are shifted in from the right for as many bits as the shift count. the opcode for ishl is 120 (0x78).a. what is the arithmetic operation equivalent to shifting left with a count of 2? b. extend the microcode to include this instruction as a part of ijv.

Rafael needs to add a title row to a table that he has inserted in word. what should he do? use the alignment options. use the merge and center option for all the cells in the top row. use the merge and center option on the first two cells in the top row. none of the above

[java] create an application called registrar that has the following classes: a. a student class that minimally stores the following data fields for a student: - name - student id number - number of credits - total grade points earned and this class should also be provides the following methods: - a constructor that initializes the name and id fields - a method that returns the student name field - a method that returns the student id field - methods to set and retrieve the total number of credits - methods to set and retrieve the total number of grade points earned. - a method that returns the gpa (grade points divided by credits) b. an instructor class that minimally stores the following data fields for an instructor: - name - faculty id number - department the following methods should be provided: - a constructor that initializes the name and id fields - methods to set and retrieve the instructor’s department. c. a course class that minimally stores the following data for a course: - name of the course- course registration code- maximum number of 35 students- instructor- number of students- students registered in the course (an array)the following methods should also be provided: - a constructor that initializes the name, registration code, and maximum number of students- methods to set and retrieve the instructor- a method to search for a student in the course; the search should be based on an id number.- a method to add a student to the course. if the course is hill, then an exception with an appropriate message should be raised (try creating your own exception class for this). also, be sure that the student is not already registered in the course. the list of students should be in the order that they registered.- a method to remove a student from the course. if the student is not found, then an exception with an appropriate message should be raised (use the same exception class mentioned a method that will allow course objects to be output to a file using object serialization- a method that will allow course objects to be read in from a file created with object serializationyou will note that the student and instructor classes described above have some commonality. create aperson class that captures this commonality and uses it as a base class for student and instructor. this class should be responsible for the name and id fields and also provide atostring method that returns a string of the form name, id. this will be the inheritedtostring method for the student and instructor classes.1. draw a uml diagram for diss application.2. implement the previous classes in java. write a main program that can serve as a test class that tests all of the methods created and demonstrates that they are working