7. (2x)/(3)+(3x)/(5)=(x)/(3)+(14)/(3)

$(6x^{5}-3x^{3}+4x^{2}-3x-4)\div (x-1)$

Watch the video and then solve the problem given below Click here to watch the video Divide $\frac {5+8i}{9+6i}$ $\frac {5+8i}{9+6i}=\square $ (Simplify your answer. Use integers or fractions for any numbers in the expression. Type your answer in the form $a+bi$ )

20. What value of x makes this a true statement? $-2x+4=6x-12$

Use the quadratic formula to solve $-2x^{2}+9x-11=0$ $x=-5\frac {3}{4}$ and $-12\frac {1}{4}$ $x=\frac {9}{4}\pm \frac {\sqrt {7}}{4}$ $x=-1$ and $\frac {11}{2}$ no real solutions

13. Which equation has infinitely many solutions? a) $17+4x=8x+11-4x$ b) $15x+12-4x=19+9x-7x$ C) $9-0.7x=5.1x+17-8$ d) $13x-2x=22$

Write the statement $S_{2}$ $6+18=\square $ (Do not simplify.)

)) Write an absolute value equation that represents the graph shown. 4) Your answer should use the form $\vert x-a\vert =bor\vert x+a\vert =b$ where a and b are whole numbers, decimals, or simplified fractions.

23 $\frac {x+1}{x^{2}-16}-\frac {x}{x^{2}+7x+12}$

13.Multiply $(\sqrt [3]{-120})(\sqrt [3]{225})$ $-30$

22 $\frac {x+3}{x-1}+\frac {x-4}{x+2}$