Complete each question this applet generates on a separate sheet of paper (without a calculator). [br]Be sure to correctly use the order of operations to determine the value of each requested output. [br][br]If you answer a question correctly, you'll see a big [color=#ff00ff][b][i]"CORRECT !!!"[/i][/b][/color] sign appear. [br][br]Generate as many practice problems as you need in order to master this concept!

For each problem this applet generates, divide the two polynomial expressions. [br]Enter your quotient in the input box. [br][br]If you enter in a correct quotient, you'll see a big [b][color=#ff00ff][i]"Correct !!!"[/i][/color][/b] sign appear. [br][br][color=#0000ff][b]Note:[/b] [/color][br]The applet will still display [color=#ff00ff][i][b]"Correct !!!"[/b][/i] [/color]if all you do is type an expression of the format [math]\frac{dividend}{divisor}[/math]. [br]For example, if the applet displays [math]\left(-2x^2+4x+4\right)\div\left(x+2\right)[/math], applet will still display [color=#ff00ff][i][b]"Correct !!!"[/b][/i] [/color]if you type[br]"(-2x^2+4x+4)/(x+2)". [color=#0000ff]Yet the objective here would be to use either polynomial long division (or synthetic division) to obtain the expression [/color][math]-2x+8-\frac{12}{x+2}[/math][color=#0000ff]. [/color]