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Number derivatives: A treasure trove of student research projects. Mike Krebs, Cal State LA. Based on joint work with:. Caleb Emmons, Pacific University. Anthony Shaheen , Cal State LA. (Product Rule). Number derivative : . Number derivative : . Questions:. Number derivative : .
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Number derivatives: A treasure trove of student research projects Mike Krebs, Cal State LA Based on joint work with: Caleb Emmons, Pacific University Anthony Shaheen, Cal State LA
Number derivative: Questions:
Number derivative: Questions: (A) Do they exist?
Number derivative: Questions: (A) Do they exist? (2) What neat-o properties do they have?
Number derivative: Questions: (A) Do they exist? (2) What neat-o properties do they have? (iii) Can we classify all of them?
Number derivative: (A) Do they exist?
Number derivative: (A) Do they exist?
Number derivative: (A) Do they exist? BAWWWW
Number derivative: (A) Do they exist? BAWWWW-RING
Number derivative: (A’)Do any non-trivial number derivatives exist?
Number derivative: (A’)Do any non-trivial number derivatives exist? Stay tuned . . .
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have? (Power Rule)
Number derivative: (2) What neat-o properties do they have? (Power Rule)
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have?
Number derivative: (2) What neat-o properties do they have? (by Fermat’s ) theorem
Number derivative: (2) What neat-o properties do they have? (by Fermat’s ) theorem (by the Power Rule)
Number derivative: (2) What neat-o properties do they have? (by Fermat’s ) theorem (by the Power Rule)
Number derivative: (A’)Do any non-trivial number derivatives exist?
Number derivative: (A’)Do any non-trivial number derivatives exist?
Number derivative: (A’)Do any non-trivial number derivatives exist?
Number derivative: (A’)Do any non-trivial number derivatives exist?
Number derivative: (A’)Do any non-trivial number derivatives exist? Yes! For example, here’s one.
Number derivative: (A’)Do any non-trivial number derivatives exist? Yes! For example, here’s one.
Number derivative: (A’)Do any non-trivial number derivatives exist? Yes! For example, here’s one.
Number derivative: (A’)Do any non-trivial number derivatives exist? Yes! For example, here’s one. and so on . . .
Number derivative: (A’)Do any non-trivial number derivatives exist? Yes! For example, here’s an infinite family.
Number derivative: (A’)Do any non-trivial number derivatives exist?
Number derivative: (A’)Do any non-trivial number derivatives exist?
Number derivative: (A’)Do any non-trivial number derivatives exist?
Number derivative: (A’)Do any non-trivial number derivatives exist?
Number derivative: (A’)Do any non-trivial number derivatives exist?
Number derivative: (A’)Do any non-trivial number derivatives exist? Yes! For example, here’s an infinite family.
Number derivative: (A’)Do any non-trivial number derivatives exist? Yes! For example, here’s an infinite family.
Number derivative: (A’)Do any non-trivial number derivatives exist? Yes! For example, here’s an infinite family.
Number derivative: (A’)Do any non-trivial number derivatives exist? Yes! For example, here’s an infinite family.