Exponential and Logarithmic Relations · Functions and Relations
Modeling Growth and Decay
Applying exponential functions to financial, biological, and chemical scenarios.
Key Questions
- 1How do we determine if a situation is better modeled by a discrete or continuous growth rate?
- 2Why does the constant 'e' appear so frequently in natural growth processes?
- 3When comparing two exponential models, how does a change in the initial value versus a change in the growth factor impact long term outcomes?
Ontario Curriculum Expectations
ON: Exponential and Logarithmic Functions - Grade 12
Grade: Grade 12
Subject: Mathematics
Unit: Exponential and Logarithmic Relations
Period: Functions and Relations
Suggested Methodologies
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