Patterns in Binomial Expansion1 MYP 5 Math Investigation - desertacademy 2025

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  1. Click ‘Get Form’ to open it in the editor.
  2. Begin by entering your name and date at the top of the form. This personalizes your submission and ensures proper identification.
  3. Proceed to Part I, where you will expand and simplify binomials. Fill in the blanks for each example with the exponent, number of terms, and coefficients as required.
  4. In Part II, organize your data by writing coefficients in order for each example. Make sure to identify the exponent next to the first square for clarity.
  5. Move on to Part III, where you will describe patterns found in your data. Use complete sentences and examples to articulate your findings.
  6. Finally, complete Parts IV and V by applying general rules based on your observations and reflecting on how these patterns can assist with future expansions.

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The coefficients follow a pattern: (n0),(n1),(n2),,(nn) ( n 0 ) , ( n 1 ) , ( n 2 ) , , ( n n ) . These patterns lead us to the Binomial Theorem, which can be used to expand any binomial. (x+y)n=nk=0(nk)xnkyk=xn+(n1)xn1y+(cn2)xn2y2+⋯+(nn1)xyn1+yn.
What is the Binomial Theorem and what is its use? The Binomial Theorem is defined as(x+y)n=nk=0(nk)xnkyk ( x + y ) n = k = 0 n ( n k ) x n k y k and can be used to expand any binomial.
The binomial theorem is used for the expansion of the algebraic terms of the form(x + y)n . (x+y)n = nC0 xny0 + nC1 xn-1y1 + nC2 xn-2 y2 + + nCn-1 x1yn-1 + nCn x0yn. Here the number of terms in the binomial expansion having an exponent of n is n + 1.
For multiplying binomials, we use a method known as the FOIL method. The full form of FOIL is F - First, O - Outer, I - Inner, L - Last. So, FOIL(First Outer Inner Last) is the sequence in which the terms are multiplied in this order.
The Binomial Cubean iconic Montessori materialis a concrete representation of the algebraic formula (a + b)^3. The factors of the equation are represented by the cubes and prisms. The lid shows the pattern in plane dimension.
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To solve a binomial problem, if your x term is being multiplied by a number, youll divide both sides of your equation by that number. If your x term is being divided by a number, youll multiply both sides of your equation by that number.

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