ACTIVITY 1 A ramber, a bolvernalor any, slaebraic expries: 'on This, factorziation of ant algebraic excression reters to finding out the facturs Wr the given algebraic expression: Example: The tactors of 14 sie \( 4,2,5 \), and 10 : An algebrafce expressign cañ a)so be facturized. Whien the factors are mutliplied they result in the ongsis' bifitser or añ Expression that is factorized. Eximetion 1. The following algebraic expression is given: The factisf it 1.1 Write down all the possible factors for each of the following expressions. \[ \begin{array}{r} \text { 1. The foilovi } \\ \text { 1.1 Write down all } \\ 3 a^{2} b= \\ 4 a b^{2}= \end{array} \] \( \qquad \) \( \qquad \) 1.2 Determine the H.C.F. of the algebraic expression. \( \qquad \) 2
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ACTIVITY 1 Number A number, a polynomial, or any algebraic expression. Factorization The factors of a given algebraic expression can be determined. For example, the factors of 10 are 1, 2, 5, and 10. An algebraic expression can also be factorized, where the factors, when multiplied, result in the original number or expression. For example, the factors of 7mn are mnnmnmn17, 7m7n7n7mn, and 7mn. 1. The following algebraic expression is given: Expression 3ab + 4ab Terms Write down all the possible factors for each of the following expressions: 3a^2b, 4ab^2 Determine the H.C.F. (Highest Common Factor) of the algebraic expression.
Ma. Theresa A.
Activity 2. Provide Me the Product! Direction: In this activity, you will be able to find special products of certain polynomials: product of two binomials, product of sum and difference of two terms, square of a binomial, cube of a binomial, and product of special case of multiplying a binomial with a trinomial. Write the answer on the box. 1. g^4h (12gh^2 - 8g^2h^3 + 9g^3h^4) = 2. 2. 7ij^5k (ijk^2 + 4i^2j^2k^3 + 5jk) = 3. (8fg - 9)^2 = 4. (5h^2i^3 + 4)^2 = 5. (4x^2 + 5y^3) (4x^2 - 5y^3) = 6. (1/2x^2 + 2/3y) (1/2x^2 - 2/3y) = 7. (8c^2 + 3a + 4t)^2 = 8. (1/2d - 4o - 8g)^2 = 9. (3h + 4i^3)^3 = 10. (9j^2 - k^2)^3 =
Jerelyn N.
Instructions: Factor completely the given polynomials. Show your solutions. You can use this paper in factoring the polynomials. Encircle your final answer. A. Common Monomial Factoring 1. 24x^2 + 8 B. Factoring Difference of Two Squares. 2. 25a^2 - 16 C. Factoring the Sum and Difference of Two Cubes. 3. 125c^6 + 8 D. Factoring Perfect Square Trinomials. 4. 25r^2 + 20r + 4 E. Factoring General Quadratic Trinomials 5. x^2 + 5x + 6
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