Determining Derivatives and Integrals for Logarithmic, Exponential and other Transcendental Functions

Essential Question:

Adaptive Perseverance: Students tackle complex problems across different fields with resilience.

Critical Thinking: Students analyze and solve real-world problems using mathematical concepts.

Global Citizenship: Students understand the impact of their knowledge in broader societal challenges.

How do derivatives and integrals of non-algebraic functions apply in economic models?

In what ways are derivatives and integrals essential for solving engineering problems?

How can understanding these concepts help in predicting environmental changes?

Students will apply derivatives and integrals of non-algebraic functions to solve economic problems.

Students will analyze engineering challenges using these mathematical concepts.

Students will model environmental changes using derivatives and integrals.

Students can determine derivatives and integrals of non-algebraic functions.

Standards for Calculus sit outside the Common Core Standards for K-12

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