12th Grade Expressing The Solution Of Exponential Models (ab^(ct) = D) Where The Base Is B As Logarithms Using Technology Resources

Learners will explore exponential functions in real-world contexts, focusing on population decay and growth modeling. The objectives include enhancing skills in formulating these functions and interpreting their implications.

Exponential functions are explored to understand their role in modeling bacterial growth and decay. Learners will solve equations and analyze real-world scenarios to enhance conceptual understanding.

Investigate the characteristics and transformations of linear, quadratic, and exponential functions. Develop graph analysis skills and apply these mathematical concepts to real-world scenarios, enhancing understanding of function behavior and practical applications.

Analyze the characteristics of linear, quadratic, and exponential functions by examining their graphs. Gain an understanding of transformations and the behaviors of these models to improve mathematical problem-solving abilities.

Master techniques for solving logarithmic equations, including identifying and verifying all potential solutions. Develop skills in recognizing and eliminating extraneous solutions while confidently converting logarithmic expressions into their exponential equivalents.

Explore strategies for solving exponential and quadratic equations, with a focus on employing common bases. Develop skills in transforming equations and effective solution techniques.

Explore strategies for solving exponential equations, particularly focusing on the common base technique. Develop proficiency in efficiently solving these equations.

Analyze and solve problems involving exponential growth and decay using functions and differential equations. Develop proficiency in identifying growth patterns and applying mathematical models to real-world scenarios, enhancing skills in mathematical reasoning and problem-solving.