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Algebra Ch 46: Exponential Functions (12 of 12) Calculating Exponential Population Growth
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We will solve exponential growth: A popular town in Idaho is growing at a rate of 4.5%/year. If the current population is 20,000, what will be the population in 20 years if this rate of growth continues?
First video in this series can be seen at:
Algebra Ch 46: Exponential Function (1 of 12) What is an Exponential Function?
Algebra Ch 46: Exponential Functions (8 of 12) How to Calculate Euler's Number? Method 1
Algebra Ch 46: Exponential Functions (11 of 12) Simple Interest Compared to Compounded Interest
Algebra - Ch. 46: Exponential Functions (4 of 12) How to Graph an Exponential Function?
Algebra Ch 46: Exponential Functions (2 of 12) How to Solve for x=?
Algebra Ch 46: Exponential Functions (9 of 12) How to Calculate Euler's Number? Method 2
Algebra Ch 46: Exponential Functions (7 of 12) What is Euler's Number?
Algebra Ch 46: Exponential Functions (12 of 12) Calculating Exponential Population Growth
Algebra Ch 46: Exponential Functions (3 of 12) Solve Compounded YEARLY Word Problem
Algebra - Ch. 46: Exponential Functions (6 of 12) Solve Compounded DAILY Word Problem
Algebra Ch 46: Exponential Functions (5 of 12) Solve Compounded MONTHLY Word Problem
Algebra - Ch. 46: Exponential Functions (10 of 12) Solve Compounded CONTINUOUSLY Word Problem
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