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Factor completely.

121-x^(2)
Answer:

Factor completely.\newline121x2 121-x^{2} \newlineAnswer:

Full solution

Q. Factor completely.\newline121x2 121-x^{2} \newlineAnswer:
  1. Recognize Form: Recognize the form of the expression.\newlineThe expression 121x2121 - x^2 is a difference of squares because it can be written as a2b2a^2 - b^2, where a=11a = 11 and b=xb = x.
  2. Apply Formula: Apply the difference of squares formula.\newlineThe difference of squares formula is a2b2=(a+b)(ab)a^2 - b^2 = (a + b)(a - b). Here, a=11a = 11 and b=xb = x, so we apply the formula to get (11+x)(11x)(11 + x)(11 - x).
  3. Write Factorization: Write the final factorization.\newlineThe complete factorization of the expression 121x2121 - x^2 is (11+x)(11x)(11 + x)(11 - x).

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