HAMS Technologies 1

Slides:



Advertisements
Similar presentations
Exponential & Logarithmic Equations
Advertisements

HAMS Technologies 1
Regression Analysis Module 3. Regression Regression is the attempt to explain the variation in a dependent variable using the variation in independent.
HAMS Technologies 1
LINEAR REGRESSION MODEL
Ch 5.1: Review of Power Series
Rules for Differentiating Univariate Functions Given a univariate function that is both continuous and smooth throughout, it is possible to determine its.
Exponential and Logarithmic Functions. Objectives Students will be able to Calculate derivatives of exponential functions Calculate derivatives of logarithmic.
8.3 Solving Systems of Linear Equations by Elimination
Business Calculus Exponentials and Logarithms.  3.1 The Exponential Function Know your facts for 1.Know the graph: A horizontal asymptote on the left.
Solving Systems of Equations: Elimination Method.
3.6 Derivatives of Logarithmic Functions 1Section 3.6 Derivatives of Log Functions.
Logarithmic and Exponential Equations
Copyright © Cengage Learning. All rights reserved. 6 Inverse Functions.
HAMS Technologies 1
Equality and Inequality Meeting 4. Equations An equation is a statement that two mathematical expressions are equal. The values of the unknown that make.
7.3* The Natural Exponential Function INVERSE FUNCTIONS In this section, we will learn about: The natural exponential function and its properties.
HAMS Technologies 1
Mathematics. Session Differential Equations - 1 Session Objectives  Differential Equation  Order and Degree  Solution of a Differential Equation,
Copyright © 2010 Pearson Education, Inc. All rights reserved Sec
16-1 Linear Trend The long term trend of many business series often approximates a straight line.
3-2 Solving Equations by Using Addition and Subtraction Objective: Students will be able to solve equations by using addition and subtraction.
Differential Equations. Definition A differential equation is an equation involving derivatives of an unknown function and possibly the function itself.
Derivatives of exponential and logarithmic functions
One model for the growth of a population is based on the assumption that the population grows at a rate proportional to the size of the population. That.
Logarithmic and Exponential Equations Solving Equations.
Vector Norms and the related Matrix Norms. Properties of a Vector Norm: Euclidean Vector Norm: Riemannian metric:
Evaluating Algebraic Expressions 1-7 Solving Equations by Adding or Subtracting Preparation for AF4.0 Students solve simple linear equations and inequalities.
Building Functions from Context ~adapted from Walch Education.
Mathematics. Session Indefinite Integrals - 3 Session Objectives  Three Standard Integrals  Integrals of the form  Integration Through Partial Fractions.
Mathe III Lecture 7 Mathe III Lecture 7. 2 Second Order Differential Equations The simplest possible equation of this type is:
Calculus 1.Area Problem A1A1 A2A2 A3A3 A4A4 A = A 1 + A 2 + A 3 + A 4 A3A3 A4A4 A5A5 A 10 …… A = lim A n = πr 2 n -> ∞ A x y 0 y=x 2 x y 0 x y 0 Volume.
Do Now (3x + y) – (2x + y) 4(2x + 3y) – (8x – y)
Solving Logarithmic Equations
MBF3C Lesson #5: Solving Exponential Equations.  I can solve an exponential equation by getting a common base.
Differential Equations Linear Equations with Variable Coefficients.
Direct Variation Chapter 5 Section 2. Objective  Students will write and graph an equation of a direct variation.
Derivatives of Exponential and Logarithmic Functions
7 th Grade Math Vocabulary Word, Definition, Model Emery Unit 2.
Lesson 88 Warm Up Pg Course 3 Lesson 88 Review of Proportional and Non- Proportional Relationships.
Lesson 7-3 Solving Linear Systems of Equations using Elimination.
Introduction to Differential Equations
Mathematics.
6) x + 2y = 2 x – 4y = 14.
CHAPTER III LAPLACE TRANSFORM
Solving Linear Equations and Inequalities
Exponential & Logarithmic Equations
Mrs. Volynskaya Pre-Calculus Exponential & Logarithmic Equations
Exponential & Logarithmic Equations
Logarithmic and exponential equations
Recall that a proportional relationship is a relationship between two quantities in which the ratio of one quantity to the.
Chapter 2: Rational Numbers
Inverse, Exponential and Logarithmic Functions
Ch 4 : More on Two-Variable Data
Solving Linear Equations and Inequalities
Introduction to Economic Growth
Learning Targets Students will be able to: Compare linear, quadratic, and exponential models and given a set of data, decide which type of function models.
Solving Logarithmic Equations
Exponential & Logarithmic Equations
7th grade math Unit 3: Ratios and Proportional Reason
Objectives Compare linear, quadratic, and exponential models.
Exponential & Logarithmic Equations
Multi-Step Equations.
PROPORTIONS.
Is it proportional? We will look at some equations, graphs and tables and you will decide if the relationship is proportional. Tell why or why not. If.
Chapter 8 Section 6 Solving Exponential & Logarithmic Equations
Section 4.6 Modeling with Exponential and Logarithmic Functions
Logarithmic and exponential equations
Regression and Correlation of Data
Presentation transcript:

HAMS Technologies 1

2 HAMS Technologies There is a very special property of all linear regression model that if the summation of all the independent variable is constant then dependent variable grow fastest only if Ratio of independent variable is equal to ratio of exponential respective model coefficient. or we can Ratio of model is same as ration of logarithmic respective independent variable value

3 HAMS Technologies Given a regression model Mathematically.. Then y grow faster only if also given, or say

4 HAMS Technologies Given Regression model is Lets prove this… now consider Then original regress model will be now Normalize this equation w.r.t M

5 HAMS Technologies 1. This factor will remain constant for given problem 2. So the growth of R will be directly proportional to this factor, For further derivation consider the number of independent drivers are two, n=2. We can use same approach for large n

6 HAMS Technologies

7 So, Ratio of model is same as ratio of logarithmic respective independent variable value or Ratio of independent variable is equal to ratio of exponential respective model coefficient. hence proved..

8 HAMS Technologies Thank you Kindly drop us a mail at below mention address for any suggestion and clarification. We like to hear from you HAMS Technologies