Here is a list of the factoring techniques that we have discussed. a. Factoring out the GCF b. Factoring by grouping c. Factoring trinomials by trial and error d. Factoring the difference of two squares A 2 − B 2 = ( A + B ) ( A − B ) e. Factoring perfect square trinomials A 2 + 2 A B 2 + B 2 = ( A + B ) 2 A 2 − 2 A B + B 2 = ( A − B ) 2 f. Factoring the sum of two cubes A 3 + B 3 = ( A + B ) ( A 2 − A B + B 2 ) g. Factoring the difference of two cubes A 3 − B 3 = ( A − B ) ( A 2 + A B + B 2 ) Fill in each blank by writing the letter of the technique (a through g) for factoring the polynomial. 27 x 3 − 1 __________
Here is a list of the factoring techniques that we have discussed. a. Factoring out the GCF b. Factoring by grouping c. Factoring trinomials by trial and error d. Factoring the difference of two squares A 2 − B 2 = ( A + B ) ( A − B ) e. Factoring perfect square trinomials A 2 + 2 A B 2 + B 2 = ( A + B ) 2 A 2 − 2 A B + B 2 = ( A − B ) 2 f. Factoring the sum of two cubes A 3 + B 3 = ( A + B ) ( A 2 − A B + B 2 ) g. Factoring the difference of two cubes A 3 − B 3 = ( A − B ) ( A 2 + A B + B 2 ) Fill in each blank by writing the letter of the technique (a through g) for factoring the polynomial. 27 x 3 − 1 __________
Solution Summary: The author explains that there are numerous factoring techniques that are used to factorize the polynomials. One technique is known as, ‘‘factoring the difference of two cubes’’.
Solve the equation. Write the smaller
answer first.
2
(x-6)²
= 36
x =
Α
x =
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Write a quadratic equation in
factored form that has solutions of x
=
2 and x = = -3/5
○ a) (x-2)(5x + 3) = 0
○ b) (x + 2)(3x-5) = 0
O
c) (x + 2)(5x -3) = 0
○ d) (x-2)(3x + 5) = 0
Chapter P Solutions
Algebra & Trigonometry With Additional Material From College Algebra Essentials (custom Edition For Tidewater Community College)
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