Introduction We exhibit many situations involving exponential growth of functions. For instance, the increase in the amounts of investment is a case.

Slides:



Advertisements
Similar presentations
8-6 Compound Interest and Exponential Growth
Advertisements

EXPONENTIAL GROWTH Exponential functions can be applied to real – world problems. One instance where they are used is population growth. The function for.
Lesson Menu. Over Lesson 7–2 5-Minute Check 1 Splash Screen Rational Exponents Lesson 7-3.
Lesson 4-7 Arithmetic Sequences.
Review: An exponential function is any function of the form: where a ≠ 0, b ≠ 1, and b > 0. If b > 1, the graph is increasing. If 0 < b < 1, the graph.
Review: An exponential function is any function of the form: where a ≠ 0, b ≠ 1, and b > 0. If b > 1, the graph is increasing. If 0 < b < 1, the graph.
Exponentials and Logarithms
Compound Interest 8.2 Part 2. Compound Interest A = final amount P = principal (initial amount) r = annual interest rate (as a decimal) n = number of.
Lesson 10.6 Exponential Growth & Decay Value of Items (Appreciation) Ending amount = Starting amount (1 + rate) time Value of Items (Depreciation) Ending.
Algebra I Unit 7 Review. Unit 7 Review 1)A population of bacteria triples in size every day. a) Model the bacteria population with an exponential function.
Exponential Functions Compound Interest Natural Base (e)
What do you see?. Warm-up (Hint: not all answer will be used) 1.Which equations below model exponential growth? 2.Which equations model exponential decay?
Exponential Growth and Decay. Objectives Solve applications problems involving exponential growth and decay.
6.1 Exponential Growth and Decay
Bellwork Solve. 1) Find the final amount of a $800 investment after 5 years at 3.7% interest compounded monthly. Tell whether each function represents.
9-6 EXPONENTIAL GROWTH AND DECAY PG. 38 (NOTEBOOK) Y = amount remaining after Growth or decay A = Initial amount of material t = time the material has.
Algebra Exponential and Logarithmic Equations and Inequalities.
Daily Vocabulary Coefficient matrix Matrix of constants.
Goal: Write and use models for exponential DEcay
Day 68 Multi-step equations with tables and graphs
Exponential Growth & Decay
Algebra I Chapter 8 Review
Day 26 Graphing linear functions
Introduction In this presentation, we are interested in summarizing the contents of day 26, 27 and 28 and examine ourselves how best we understood the.
Day 33 Reflection of graphs about the x- and y-axis
Day 33 Reflection of graphs about the x- and y-axis
E-4. 4: Constant Ratios in the context of Real-world Situations E-4
EXPONENTIAL GROWTH Exponential functions can be applied to real – world problems. One instance where they are used is population growth. The function for.
Day 2 Simple linear inequalities
Day 93 Explicit and recursive form for sequences (day 1)
Day 159 Systems of linear and quadratic equations
Day 17 Classifying functions as linear, quadratic or exponential
Warm Up Find a partner at your table.
Warm Up - Simplify 1) 2) 3) )
Day 152 Completing the square to find Maximum and minimum values
Day 16 Graphing linear Functions
Day 19 Unit 1 review.
نجاح وفشل المنشآت الصغيرة
Five-Minute Check (over Lesson 7–6) Then/Now New Vocabulary
Day 9 Translating functions From tables into graphs
Day 17 Classifying functions as linear, quadratic or exponential
Warm Up Find a partner at your table.
Day 118 Operations on functions
Day 143 Number theory with Closure (day 1)
Day 34 Summary-Transformations of parent functions
Day 94 Explicit and recursive form for sequences (day 2)
Day 9 Translating functions From tables into graphs
Day 37 Beginner line of the best fit
Lesson 3-4 Equations of Lines
Day 39 Making predictions
Day 16 Graphing linear Functions
Day 157 Quadratic application practice
Introduction In this presentation, we are interested in summarizing the contents of day 26, 27 and 28 and examine ourselves how best we understood the.
Day 89 Write an exponential function
E-5.6: Homework E-5.8: Homework
Day 74 Inequalities problem solving
Day 23 Understanding the rate of change when it is not constant
Introduction We have just discussed a few cases of exponential growth however, there are more other cases to be considered. For instance, situations.
Day 32 Stretching and Compressing graphs
Day 14 UNDERSTANDING PATTERNS IN FUNCTIONS
Day 11 – Understanding Functions with Graphs
Day 142 Understanding closure with polynomial
Day 73 Two variable inequalities
Day 24 Slopes, graphs and rate of change
Day 69 Literal equations.
Day 31 translating functions
Day 57 Outliers.
Day 144 Number theory with Closure (Day 2)
Day 158 Systems of linear and quadratic equations (1)
In this lesson, you will learn to write an exponential growth function modeling a percent of increase situation by interpreting the percent of increase.
Presentation transcript:

Day 113 Write the equation of an exponential growth of a function (Day 1)

Introduction We exhibit many situations involving exponential growth of functions. For instance, the increase in the amounts of investment is a case of exponential growth. In this lesson, we are going to learn how to write exponential growth functions.

Vocabulary: Exponential growth This is a situation where something increases by a constant numbers of times at every point. This can be done in the notebooks or on vocabulary cards. Whatever system you use 

 

 

 

 

 

homework A bacteria culture increases by 45% in every five minute. Determine the equation representing their number if they were initially 12.

Answers to the homework  

THE END