Pascal's triangle - a great number triangle whose entries are coefficients of a binomial expansion

Sum formulas for include (63), (64) (Wells 1986, p. 63), the latter of which shows that the shallow diagonals" of Pascal's triangle sum to Fibonacci numbers (Pappas 1989); (71),(72).

Lost in Pascals Triangle by Super Nature Design. It is a light interactive installation that allows audience to explore the concept and magnification of the Pascals triangle mathematics formula, which was named after the French mathematician, Blaise Pascal. There are 100 of triangular LED hold within the layered fluorescence triangles. Audiences are able to interact and play with xylophone triangles to generate a series of music and lighting sequences.

Pascal Triangle by Super Nature Design

Pascal's triangle in Pascal's form

Super Nature Design's Lost in Pascal's Triangle

Finding a formula for Pascal's triangle with James Tanton.

super nature design: lost in pascal's triangle

### Binomial Theorem Posters Handouts Interactive Notebooks

Binomial Posters, Study Guides, or Handouts.Great for Algebra or PreCalculus. The posters / handouts/ graphic organizers are a great addition to the unit containing the Binomial Theorem, Pascals Triangle, or the Fibonacci sequence. Included are Thirteen Posters / handouts depicting the Binomial Expansion, the Binomial Formulas, Examples, and Pascals Triangle, including one for students to fill in themselves.

### Not Your Everyday Math Lesson When You're Lost In Pascal's Triangle

Not Your Everyday Math Lesson When You're <i>Lost In Pascal's Triangle</i> | The Creators Project

### Binomial Theorem Posters Handouts Interactive Notebooks

Binomial Posters, Study Guides, or Handouts.Great for Algebra or PreCalculus. The posters / handouts/ graphic organizers are a great addition to the unit containing the Binomial Theorem, Pascals Triangle, or the Fibonacci sequence. Included are Thirteen Posters / handouts depicting the Binomial Expansion, the Binomial Formulas, Examples, and Pascals Triangle, including one for students to fill in themselves.

The binomial coefficients appear as the entries of Pascal's triangle where each entry is the sum of the two above it.

Lost in Pascal's Triangle. Super Nature Design.

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