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Differentiation

2. Differentiation. 2.5. Implicit Differentiation. Implicit and Explicit Functions. Implicit and Explicit Functions. Most functions have been expressed in explicit form. For example, in the equation the variable y is explicitly written as a function of x .

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Section 6.1.3 Day 1 The Ambiguous Case of the Law of Sines

Section 6.1.3 Day 1 The Ambiguous Case of the Law of Sines. Lesson Objective: Students will: Solve triangles that could have more than one solution. Extend their understanding of the inverse sine and cosine functions to triangles. Recall.

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Differentiation

Section 6.1.3 Day 1 The Ambiguous Case of the Law of Sines