I need 11x17 size poster for reference, explaining about polynomial divisions.

Example

Solving Polynomial Inequalities Unit 3.3 Step 1: Solve Step 2a: Solving Solve x3-x2-3x+3>-x3+2x+5 Factored Form is Graphically Your Friend! =x +x3-x2-3x-2x+3-5>0 . Find the leading term of the whole equation (after 2x3-x2-5x-2>0 moving all to one side but before finding factored Let f(x)= 2x3-x3-5x-2 form) to know how to graph the equation. Also Tv: 1, 12 know the order of zeros f(-1)=0 (x+1) is a factor 2x3-x2-5x-2/-1 With the zeros, there are now two positive -1/2 -1 -5 -2 possible ways to -1, 0 (-0.5, 0) -2 3 2 solve the inequality. (2, 0) 0 2 -3 -2 2 1) Graphically 2) Use an interval negative = (x+1)(2x2-3x-2)>0 chart (x+1)(2x2+4x-1x-2)>0 (x+1)(2x(x+2)-1(x+2))>0 (x+1)(2x+1)(x-2)>0 .'. zeros: x= 2, -1,- /2 .'. The solution set is: Pseudo Set notation: -12 Interval notation: x= (-1,-0.5) U (2,) Set notation : {-12/xGR) Step 2b: Use an 1-1.-45) Interval Chart TV - 3 At the zeros, the numbers change signs, so they are used in the Esti intervals. 1-2 The intervals are from - to the first zero, then Quotient the 1st zero to the 2nd etc... until the last zero to + , encompassing the natural Domain of Note: For the test values (TV) do not pick a zero of the equation because polynomials when its plugged in, zero will be the answer and zero has no sign and so no information is gotten