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Answer:

The coefficients of the terms come from row of the triangle.

If the exponent n, look at the entries in row n.

The Binomial Theorem states that they could use these coefficients to find the complete extended binomial, with such a couple of gimmicks tossed in for good measure.

  • The coefficients of an extended binomial of the form [tex]\bold{(a + b)^n}[/tex]are given as Pascal's Triangle, where n is the row of the rectangle.
  • It's being used by the binomial expansion to find the corresponding coefficients for every row which represents the number increased by the extension term.
  • These coefficients of terms are derived from the triangle's first row, looking at the items in row n if the integer n is greater than just one.

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