Macros Data Tables Arrays

Slides:



Advertisements
Similar presentations
MF-852 Financial Econometrics
Advertisements

Matrix Operations. Matrix Notation Example Equality of Matrices.
Here is a preview of one type of problem we are going to solve using matrices. Solve this system of equations:
Basic Mathematics for Portfolio Management. Statistics Variables x, y, z Constants a, b Observations {x n, y n |n=1,…N} Mean.
Pam Perlich Urban Planning 5/6020
Using Matrices to Solve a 3-Variable System
Solving Simultaneous Equations by Matrix Inverse Problem 2.5 # 37 Presented by E. G. Gascon.
Solving System of Linear Equations. 1. Diagonal Form of a System of Equations 2. Elementary Row Operations 3. Elementary Row Operation 1 4. Elementary.
Table of Contents Matrices - Calculator Operations The graphing calculator can be used to do a variety of matrix calculations, as shown in the following.
Using Inverse Matrices Solving Systems. You can use the inverse of the coefficient matrix to find the solution. 3x + 2y = 7 4x - 5y = 11 Solve the system.
Using Matrices to Solve a System of Equations. Multiplicative Identity Matrix The product of a square matrix A and its identity matrix I, on the left.
Chapter 2 Systems of Linear Equations and Matrices Section 2.4 Multiplication of Matrices.
Review of Matrices Or A Fast Introduction.
4.5 Solving Systems using Matrix Equations and Inverses.
4.4 & 4.5 Notes Remember: Identity Matrices: If the product of two matrices equal the identity matrix then they are inverses.
PHY 202 (Blum)1 Use’s Excel Array Formulas to Solve Simultaneous Equations.
4.5 Solving Systems using Matrix Equations and Inverses OBJ: To solve systems of linear equations using inverse matrices & use systems of linear equations.
Section 3.6 – Solving Systems Using Matrices
Chapter 9 Matrices and Determinants Copyright © 2014, 2010, 2007 Pearson Education, Inc Multiplicative Inverses of Matrices and Matrix Equations.
1 C ollege A lgebra Systems and Matrices (Chapter5) 1.
Matrices NamingCalculatorApplication. Making & Naming a Matrix Matrix A.
Algebra 3: Section 5.5 Objectives of this Section Find the Sum and Difference of Two Matrices Find Scalar Multiples of a Matrix Find the Product of Two.
Have we ever seen this phenomenon before? Let’s do some quick multiplication…
ME 142 Engineering Computation I Matrix Operations in Excel.
3.6 Solving Systems Using Matrices You can use a matrix to represent and solve a system of equations without writing the variables. A matrix is a rectangular.
 A basic equation is made of three parts, coefficients, variables, and the constants.  The coefficient is the number before the variable  The variable.
4.7 Solving Systems using Matrix Equations and Inverses
4.8 Using matrices to solve systems! 2 variable systems – by hand 3 or more variables – using calculator!
GUIDED PRACTICE for Example – – 2 12 – 4 – 6 A = Use a graphing calculator to find the inverse of the matrix A. Check the result by showing.
3.8B Solving Systems using Matrix Equations and Inverses.
Chapter 5: Matrices and Determinants Section 5.5: Augmented Matrix Solutions.
Systems of Linear Equations and Matrices
If A and B are both m × n matrices then the sum of A and B, denoted A + B, is a matrix obtained by adding corresponding elements of A and B. add these.
Designed by Victor Help you improve MATRICES Let Maths take you Further… Know how to write a Matrix, Know what is Order of Matrices,
Matrices. Variety of engineering problems lead to the need to solve systems of linear equations matrixcolumn vectors.
Matrices and systems of Equations. Definition of a Matrix * Rectangular array of real numbers m rows by n columns * Named using capital letters * First.
An Introduction to Matrix Algebra Math 2240 Appalachian State University Dr. Ginn.
Using Matrices to Solve a 3-Variable System
Solving Pairs of Linear Equations—Lots of Ways!
College Algebra Chapter 6 Matrices and Determinants and Applications
Use Inverse Matrices to Solve Linear Systems
Daily Vocabulary Coefficient matrix Matrix of constants.
12-4: Matrix Methods for Square Systems
Solving Linear Systems Syed Nasrullah
AGB 260: Agribusiness Data Literacy
CGN 2420 Matrix Operations in Excel
12-1 Organizing Data Using Matrices
Linear Algebra review (optional)
L9Matrix and linear equation
Matrix Operations SpringSemester 2017.
Systems of Linear Equations
Warm Up Use scalar multiplication to evaluate the following:
Solving Systems Using Matrices
Matrix Algebra.
Creating Macros in Excel
Exploring Microsoft Excel
Introduction to Matrices
Warmup Solve each system of equations. 4x – 2y + 5z = 36 2x + 5y – z = –8 –3x + y + 6z = 13 A. (4, –5, 2) B. (3, –2, 4) C. (3, –1, 9) D. no solution.
Using matrices to solve Systems of Equations
Multiplicative Inverses of Matrices and Matrix Equations
Use Inverse Matrices to Solve 2 Variable Linear Systems
Find the area of the Triangle
Matrices.
Matrix Algebra.
3.6 Solving Systems with Three Variables
Linear Algebra review (optional)
1.11 Use Inverse Matrices to Solve Linear Systems
Matrix Operations SpringSemester 2017.
Using matrices to solve Systems of Equations
Solving Linear Systems of Equations - Inverse Matrix
Presentation transcript:

Macros Data Tables Arrays

Macros VBA user subroutine to automate repetitive operations in excel Keyboard shortcut: fast way to make the macro run (CTRL+ «letter») Activate the macro Attach macros to a button on the Ribbon or the Quick access toolbar

Data tables To do complex sensitivity analysis One dimensional (one variable is changed) Two dimensional (two variables are changed) Put formulas on the top row and the variable we wish to vary in the column Highlight the table area Data/sensitivity analysis/ Data table Select the cell input in row or in column

Data Tables Two dimensional (two variables are changed) Upper left hand corner of the Table contains the formula Two variables we wish to vary in the adjacent column and row

Arrays, matrices Row vector, column vector, matrix Matrix operations (addition, scalar multiplication) Transpose(matrix) matrix multiplication: Mmult(matrix 1; matrix 2) Inverse of a matrix: Minverse(matrix) CTRL+SHIFT+ENTER

Solving systems of symultaneous linear equations Ax=b A matrix of coefficients x=vector of unknowns b=vector of constants