1.\u00a0[latex]\\left({b}^{2}-a\\right)\\left(x+6\\right)[\/latex]<\/p>\n
2.\u00a0[latex]\\left(x - 6\\right)\\left(x - 1\\right)[\/latex]<\/p>\n
3. a. [latex]\\left(2x+3\\right)\\left(x+3\\right)[\/latex]
\nb. [latex]\\left(3x - 1\\right)\\left(2x+1\\right)[\/latex]<\/p>\n
4.\u00a0[latex]{\\left(7x - 1\\right)}^{2}[\/latex]<\/p>\n
5.\u00a0[latex]\\left(9y+10\\right)\\left(9y - 10\\right)[\/latex]<\/p>\n
6.\u00a0[latex]\\left(6a+b\\right)\\left(36{a}^{2}-6ab+{b}^{2}\\right)[\/latex]<\/p>\n
7.\u00a0[latex]\\left(10x - 1\\right)\\left(100{x}^{2}+10x+1\\right)[\/latex]<\/p>\n
8.\u00a0[latex]{\\left(5a - 1\\right)}^{-\\frac{1}{4}}\\left(17a - 2\\right)[\/latex]<\/p>\n
1.\u00a0The terms of a polynomial do not have to have a common factor for the entire polynomial to be factorable. For example, [latex]4{x}^{2}[\/latex] and [latex]-9{y}^{2}[\/latex] don\u2019t have a common factor, but the whole polynomial is still factorable: [latex]4{x}^{2}-9{y}^{2}=\\left(2x+3y\\right)\\left(2x - 3y\\right)[\/latex].<\/p>\n
3.\u00a0Divide the [latex]x[\/latex] term into the sum of two terms, factor each portion of the expression separately, and then factor out the GCF of the entire expression.<\/p>\n
5.\u00a0[latex]7m[\/latex]<\/p>\n
7.\u00a0[latex]10{m}^{3}[\/latex]<\/p>\n
9.\u00a0[latex]y[\/latex]<\/p>\n
11.\u00a0[latex]\\left(2a - 3\\right)\\left(a+6\\right)[\/latex]<\/p>\n
13.\u00a0[latex]\\left(3n - 11\\right)\\left(2n+1\\right)[\/latex]<\/p>\n
15.\u00a0[latex]\\left(p+1\\right)\\left(2p - 7\\right)[\/latex]<\/p>\n
17.\u00a0[latex]\\left(5h+3\\right)\\left(2h - 3\\right)[\/latex]<\/p>\n
19.\u00a0[latex]\\left(9d - 1\\right)\\left(d - 8\\right)[\/latex]<\/p>\n
21.\u00a0[latex]\\left(12t+13\\right)\\left(t - 1\\right)[\/latex]<\/p>\n
23.\u00a0[latex]\\left(4x+10\\right)\\left(4x - 10\\right)[\/latex]<\/p>\n
25.\u00a0[latex]\\left(11p+13\\right)\\left(11p - 13\\right)[\/latex]<\/p>\n
27.\u00a0[latex]\\left(19d+9\\right)\\left(19d - 9\\right)[\/latex]<\/p>\n
29.\u00a0[latex]\\left(12b+5c\\right)\\left(12b - 5c\\right)[\/latex]<\/p>\n
31.\u00a0[latex]{\\left(7n+12\\right)}^{2}[\/latex]<\/p>\n
33.\u00a0[latex]{\\left(15y+4\\right)}^{2}[\/latex]<\/p>\n
35.\u00a0[latex]{\\left(5p - 12\\right)}^{2}[\/latex]<\/p>\n
37.\u00a0[latex]\\left(x+6\\right)\\left({x}^{2}-6x+36\\right)[\/latex]<\/p>\n
39.\u00a0[latex]\\left(5a+7\\right)\\left(25{a}^{2}-35a+49\\right)[\/latex]<\/p>\n
41.\u00a0[latex]\\left(4x - 5\\right)\\left(16{x}^{2}+20x+25\\right)[\/latex]<\/p>\n
43.\u00a0[latex]\\left(5r+12s\\right)\\left(25{r}^{2}-60rs+144{s}^{2}\\right)[\/latex]<\/p>\n
45.\u00a0[latex]{\\left(2c+3\\right)}^{-\\frac{1}{4}}\\left(-7c - 15\\right)[\/latex]<\/p>\n
47.\u00a0[latex]{\\left(x+2\\right)}^{-\\frac{2}{5}}\\left(19x+10\\right)[\/latex]<\/p>\n
49.\u00a0[latex]{\\left(2z - 9\\right)}^{-\\frac{3}{2}}\\left(27z - 99\\right)[\/latex]<\/p>\n
51.\u00a0[latex]\\left(14x - 3\\right)\\left(7x+9\\right)[\/latex]<\/p>\n
53.\u00a0[latex]\\left(3x+5\\right)\\left(3x - 5\\right)[\/latex]<\/p>\n
55.\u00a0[latex]{\\left(2x+5\\right)}^{2}{\\left(2x - 5\\right)}^{2}[\/latex]<\/p>\n
57.\u00a0[latex]\\left(4{z}^{2}+49{a}^{2}\\right)\\left(2z+7a\\right)\\left(2z - 7a\\right)[\/latex]<\/p>\n
59.\u00a0[latex]\\frac{1}{\\left(4x+9\\right)\\left(4x - 9\\right)\\left(2x+3\\right)}[\/latex]<\/p>\n\n\t\t\t Candela Citations<\/h3>\n\t\t\t\t\t