Sat Weekly Assessment {feb 07 25}

\[a \quad > \quad 6b \quad + \quad 4 \\ 3b \quad < \quad 8\]

Which of the following consist of all the a- values that satisfy the system of inequalities above ?

If the system of inequality \(y \quad \leq \quad – \quad x \quad + \quad 1 \)and \( y \quad < \quad \frac{1}{2}x\) is graphed on the above plan, which of the quadrants contain(s) no solutions to the system?

\[ -y \quad \leq \quad 6x \quad – 2,200 \\ 3y \quad \geq 9x \quad – \quad 1,500\]

Given the system of inequalities above, if point (a, b) lies within the solution set, what is the minimum possible value of b ?

\[x \quad < \quad 4 \quad – \quad 2y \\ y \quad \leq \quad – \quad 2x \quad + \quad 1\]

Which of the following ordered pairs satisfies both of the inequalities above ?

\[ y \quad > \quad x \quad + \quad r  \\ y \quad < \quad s \quad – \quad x\]

If \{ x \quad  = \quad y \quad  = \quad 1\} is a solution to the system of inequalities above, which of the following ordered pairs could correspond to (r, s)?