'Exponential models' diaporamas de présentation

Comparing models

Comparing models. Lines, quadratics, and exponential equations. This table of values shows the depreciation of the value of a car from year to year, where x is the number of years after it was purchased, which was in 2000 . Calculate the rate of change in value from 2000 to 2003 .

821 views • 66 slides

660 views • 56 slides

Stochastic Frontier Models

William Greene Stern School of Business New York University. Stochastic Frontier Models. 0 Introduction 1 Efficiency Measurement 2 Frontier Functions 3 Stochastic Frontiers 4 Production and Cost 5 Heterogeneity 6 Model Extensions 7 Panel Data 8 Applications. Where to Next?.

758 views • 53 slides

Differential Equations

Differential Equations . Objective: To solve a separable differential equation. Differential Equations. We will now consider another way of looking at integration. Suppose that f(x) is a known function and we are interested in finding a function F(x) such that y = F(x) satisfies the equation.

822 views • 52 slides

Math Models and Personal Finance

611 views • 49 slides

Math I Cluster Quiz Data

Math I Cluster Quiz Data. Math I Unit 2 Represent & Solve Equations & Inequalities Graphically. Math I Unit 2 Understand the concept of a function and use function notation. Math I Unit 2 Interpret Functions that arise in applications in terms of a context.

565 views • 42 slides

Derivatives of the Natural Logarithm

535 views • 38 slides

Effect of rise, peak and fall characteristics of CZM in predicting fracture processes

Effect of rise, peak and fall characteristics of CZM in predicting fracture processes. Motivation. Possible micromechanisms active in wake and forward regions cohesive energy includes most of the dissipations in the FPZ Does cohesive energy includes plastic dissipation.

494 views • 31 slides

January 7, 2003

408 views • 30 slides

Warm Up Activity: Put yourselves into groups of 2-4 Complete the Dice Activity together

493 views • 22 slides

Hosted by Mrs. Dobbert

303 views • 22 slides

Applied Calculus (MAT 121) Dr. Day Monday, March 19, 2012

Applied Calculus (MAT 121) Dr. Day Monday, March 19, 2012. Derivatives of Log Functions (5.5) Exponential Models (5.6) Remember Your Derivative Rules! Derivative Rule for Exponential Functions Derivative Rule for Logarithmic Functions Using and Applying these Derivatives.

328 views • 15 slides

The Environmental Thread

The Environmental Thread. Arctic Sea Ice Examined in Statistics. Arctic Sea Ice. The Data. Data Analysis. Use Arctic Sea Ice Data for construction of: Histogram Line Plot Box Plot (examine for outliers). Histogram. Describe the distribution. Plot Versus Time.

234 views • 15 slides

Statway

Statway. The Journey Continues. The Need for Statway. For every FOUR students who make 39+ on the Compass after MATD 0370 and continue to MATH 1342 (Elementary Statistics), ONE passes This means for many students, Elementary Algebra is not good enough preparation for Elementary Statistics.

343 views • 15 slides

Applications of Exponential Functions

Applications of Exponential Functions. 5.3. Objectives: Create and use exponential models for a variety of exponential growth or decay application problems. Example #1 Compound Interest.

442 views • 13 slides

Warm Up 1. Find the slope and y-intercept of the line that passes through (4, 20) and (20, 24).

Warm Up 1. Find the slope and y-intercept of the line that passes through (4, 20) and (20, 24). The population of a town is decreasing at a rate of 1.8% per year. In 1990, there were 4600 people. 2. Write an exponential decay function to model this situation.

226 views • 13 slides

Innovation configuration maps

Innovation configuration maps . We will be working with the Network participants on the configuration maps for your district and determining what areas they can be of assistance or what area their work fits. Practices, Practices, Practices.

218 views • 11 slides

Warm Up

Warm Up . Change from percent to decimal 56% Tom had four flowers patch. The flowers grew exponentially, doubling every 8 hours. Write the equation to model this situation. How many flowers would Tom have after 2 days? . Growth VS Decay and Percent Growth and Decay.

241 views • 11 slides

11-1 Square-Root Functions 11-2 Radical Expressions

Warm Ups. Preview. 11-1 Square-Root Functions 11-2 Radical Expressions 11-3 Adding and Subtracting Radical Expressions 11-4 Multiplying and Dividing Radical Expressions 11-5 Solving Radical Equations 11-6 Geometric Sequences 11-7 Exponential Functions

273 views • 10 slides

Section 4.2 Logarithms and Exponential Models

Section 4.2 Logarithms and Exponential Models. The half-life of a substance is the amount of time it takes for a decreasing exponential function to decay to half of its initial value The half-life of iodine-123 is about 13 hours. You begin with 100 grams of iodine-123.

154 views • 4 slides