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  • [FREE] Factorize $x^2 - 100$. - brainly. com
    The expression x 2 − 100 can be factored using the difference of squares formula It can be rewritten as (x + 10) (x − 10) Therefore, the factorized form is (x + 10) (x − 10)
  • Factoring Calculator - Symbolab
    Step 1: Search for two numbers that add to seven and multiply to ten Example: 5x+10 should be factored as 5 (x+2), not just x+2 Note: Should be considered as factored as well as not merely Example: $x^2+7x+10$ should be $ (x+2) (x+5)$, not $ (x+3) (x+4)$ Example: $x^2+9$ is not (x+3) (x-3) because it is a sum, not the difference of the square
  • Factoring Calculator: Step-by-Step Solutions - Wolfram|Alpha
    Free Factoring Solver helps you factor, expand or simplify polynomials Find greatest common divisors, roots, partial fraction decompositions Answers, graphs, additional properties
  • Factor x^2-100 - Mathway
    Rewrite 100 100 as 102 10 2 Since both terms are perfect squares, factor using the difference of squares formula, a2 −b2 = (a+b)(a−b) a 2 - b 2 = (a + b) (a - b) where a = x a = x and b = 10 b = 10 (x+10)(x −10) (x + 10) (x - 10)
  • [FREE] What are the factors of $x^2 - 100$? A. $ (x - 50) (x - Brainly. com
    The expression x 2 − 100 factors to (x − 10) (x + 10) using the difference of squares method Thus, the correct answer is option B
  • [FREE] Factor completely: x^2 - 100 - brainly. com
    Apply the Formula: Using the difference of squares formula a2 −b2 = (a −b)(a+ b), substitute a = x and b = 10 Substitute into the formula: x2 −100 = (x − 10)(x + 10) Conclusion: The fully factored form of the expression x2 − 100 is (x − 10)(x + 10) And that's the complete factorization of the given expression! Factor completely 81x2 − 100
  • Solve x^2-100=0 | Microsoft Math Solver
    Consider x^{2}-100 Rewrite x^{2}-100 as x^{2}-10^{2} The difference of squares can be factored using the rule: a^{2}-b^{2}=\left(a-b\right)\left(a+b\right)
  • [FREE] What are the factors of $x^2 - 100$? A. $ (x - 10) (x - Brainly. com
    In this expression, x2 is the square of x and 100 is the square of 10 because 100 = 102 So, our expression can be rewritten as: x2−102 Applying the difference of squares formula, we can factor x2 −100 as: (x−10)(x+10) Therefore, the correct factors of x2−100 are: (x−10)(x+10) This means the first option, (x−10)(x+10), is the correct choice
  • 2. The factored form of x2-100 is?A. (x+10)(x+10)B. (X-10)(x . . . - Brainly
    2 The factored form of x2-100 is? - 4038408





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