Presentation is loading. Please wait.

Presentation is loading. Please wait.

17 – Exponential Modeling – Creating an Equation Calculator Required

Published byRoger Gaines Modified over 6 years ago

Similar presentations

Presentation on theme: "17 – Exponential Modeling – Creating an Equation Calculator Required"— Presentation transcript:

1 17 – Exponential Modeling – Creating an Equation Calculator Required
Exponential Investigations – Modeling 17 – Exponential Modeling – Creating an Equation Calculator Required

2 Losing rate of 3% = Retaining 97%
Exponential

3 X X

4 X X Definitely not linear….. Doubles every 12 keys……

5 X X X After s = 1, 1/2 cake taken After s = 3, 7/8 cake taken After s = 2, 3/4 cake taken

6 0.4 is not an initial value… which is still 4.
Lose 90%... Retain 10% Lose 10%... Retain 90% Equations are equivalent

Download ppt "17 – Exponential Modeling – Creating an Equation Calculator Required"

Similar presentations

Four Faces of a Linear Function

Four Faces of a Linear Function
Linear Equations Review. Find the slope and y intercept: y + x = -1.

Linear Equations Review. Find the slope and y intercept: y + x = -1.
Linear vs. exponential growth Linear vs. exponential growth: t = 0 A = 1x(1+1) 0 = 1 A = 1x0 + 1 = 1.

Linear vs. exponential growth Linear vs. exponential growth: t = 0 A = 1x(1+1) 0 = 1 A = 1x0 + 1 = 1.
Identify Linear, Quadratic, and Exponential Functions N 0806.3.10Distinguish quadratic and exponential functions as nonlinear using a graph and/or a table.

Identify Linear, Quadratic, and Exponential Functions N Distinguish quadratic and exponential functions as nonlinear using a graph and/or a table.
Linear, Exponential, and Quadratic Functions. Write an equation for the following sequences.

Linear, Exponential, and Quadratic Functions. Write an equation for the following sequences.
Linear Equation: an equation whose graph forms a line. is linear. is not. In linear equations, all variables are taken to the first power. Linear means.

Linear Equation: an equation whose graph forms a line. is linear. is not. In linear equations, all variables are taken to the first power. Linear means.
Exponential Growth and Decay. Linear GrowthExponential Growth Page 5.

Exponential Growth and Decay. Linear GrowthExponential Growth Page 5.
Section 8.3 – Systems of Linear Equations - Determinants Using Determinants to Solve Systems of Equations A determinant is a value that is obtained from.

Section 8.3 – Systems of Linear Equations - Determinants Using Determinants to Solve Systems of Equations A determinant is a value that is obtained from.
Logarithmic Functions y = log a x, is read “the logarithm, base a, of x,” or “log, base a, of x,” means “the exponent to which we raise a to get x.”

Logarithmic Functions y = log a x, is read “the logarithm, base a, of x,” or “log, base a, of x,” means “the exponent to which we raise a to get x.”
Warm up. Solution Why do we care? Logarithms are functions that used to be very helpful, but most of their value has become obsolete now that we have.

Warm up. Solution Why do we care? Logarithms are functions that used to be very helpful, but most of their value has become obsolete now that we have.
You can solve the following system of linear equations by graphing: x + 2y = 10 4x – y = -14 Point of intersection seems to be (-2, 6) What other systems.

You can solve the following system of linear equations by graphing: x + 2y = 10 4x – y = -14 Point of intersection seems to be (-2, 6) What other systems.
Section 9.2 Exponential Functions  Evaluating Rational & Irrational Exponents  Graphing Exponential Functions f(x) = a x  Equations with x and y Interchanged.

Section 9.2 Exponential Functions  Evaluating Rational & Irrational Exponents  Graphing Exponential Functions f(x) = a x  Equations with x and y Interchanged.
Natural Logarithms Section 5.6. Lehmann, Intermediate Algebra, 4ed Section 5.6Slide 2 Definition of Natural Logarithm Definition: Natural Logarithm A.

Natural Logarithms Section 5.6. Lehmann, Intermediate Algebra, 4ed Section 5.6Slide 2 Definition of Natural Logarithm Definition: Natural Logarithm A.
Goal: Solve linear equations.. Definitions: Equation: statement in which two expressions are equal. Linear Equation (in one variable): equation that.

Goal: Solve linear equations.. Definitions: Equation: statement in which two expressions are equal. Linear Equation (in one variable): equation that.
Section 9.2 – Exponential Functions. Graph using three convenient points.

Section 9.2 – Exponential Functions. Graph using three convenient points.
7.4 Logarithmic Functions Write equivalent forms for exponential and logarithmic equations. Use the definitions of exponential and logarithmic functions.

7.4 Logarithmic Functions Write equivalent forms for exponential and logarithmic equations. Use the definitions of exponential and logarithmic functions.
Section 6.5 – Properties of Logarithms. Write the following expressions as the sum or difference or both of logarithms.

Section 6.5 – Properties of Logarithms. Write the following expressions as the sum or difference or both of logarithms.
7.3 – Writing Equations in Slope Intercept Form Objective(s): to write a linear equation in slope-intercept form given the slope and y-intercept Standard(s):

7.3 – Writing Equations in Slope Intercept Form Objective(s): to write a linear equation in slope-intercept form given the slope and y-intercept Standard(s):
Logarithmic Functions

Logarithmic Functions
Common Logarithms - Definition Example – Solve Exponential Equations using Logs.

Common Logarithms - Definition Example – Solve Exponential Equations using Logs.

Similar presentations

Ads by Google