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Ready4	The graph above represents three different types of items sold at Store $<font color='#FE8080'>Z</font>$ (pants, shirts, and shoes) in month $A$ and month $B$ . In month $A$ , the number of shirts sold is what percentage of all items sold at Store $<font color='#FE8080'>Z</font>$ at the time? (1) Store $<font color='#FE8080'>Z</font>$ only sells pants, shirts, and shoes. (2) Together, all pants and shoes account for 62% of the items sold at Store $<font color='#FE8080'>Z</font>$ in month $A$ .
Ready4	The shaded portion of the rectangle shown above represents a piece that will be cut from a tile to fit into a mosaic. If the area of the shaded portion is 21 square centimeters and $y=x-1$ , then $<font color='#FE8080'>z</font>$ equals
Ready4	In the figure above, if $x = 40$ , then $y - z =$
Ready4	Which of the following inequalities is an algebraic expression for the shaded part of the number line above?
Ready4	In the figure above, what is the value of $a+b$ ? (1) $b=88$ (2) $\Delta WYZ$ and $\Delta XYZ$ are both isosceles and $\text{m}\angle XYW=15^{\circ}$
Ready4	The shaded portion of the rectangle shown above represents the area of a forest on a map. If the area of the forest is 30 square kilometers and $x=y+7$ , then $<font color='#FE8080'>z</font>$ equals
Ready4	The circle with center $P$ shown above is tangent to both axes. If the distance from $O$ to $P$ is equal to $n$ , what is the radius of the circle, in terms of $n$ ?
Ready4	The table above shows the results of a survey of 100 customers of a particular company, each of whom gave a "Positive," "Negative" or "Neutral" rating of the company's product and its customer service. What was the number of customers who rated both the company's product and its service negatively? Forty customers did not give any "Negative" ratings at all, whether for product or service Thirty customers rated both product and service "Positive"
Ready4	In the figure above, if $\frac{x}{w+y} = \frac{3}{5}$ , then $w+y=$
Ready4	What is the area of the circle above with center O? The area of $Δ O A B$ is 50. The length of arc ACB is $15 π$ .
Ready4	If the tick marks shown on the line above are equally spaced, what is the value of m? $k = \frac{13}{11}$ $\frac{(k + m)}{3} + \frac{1}{33} = 1$
Ready4	In the coordinate system above, if $A B < B C$ , is the area of region ABC greater than 12? The coordinates of point B are (4,-3). The coordinates of point C are (0,-7.5)
Ready4	The circle with center C shown above is tangent to both axes and has an area of A. What is the distance from O to C, in terms of A?
Ready4	Which of the following inequalities is an algebraic expression for the shaded part of the number line above?
Ready4	If $x = \frac{2}{y}$ $x = 2 y$ and $y = \frac{z}{2}$ $y = z 2$ , is $(\frac{z}{3} + \frac{y}{2} + 3 x)$ $( z 3 + y 2 + 3 x )$ divisible by 5? (1) z = 3 (2) $y = \frac{3}{2}$ $y = 3 2$
Ready4	The inside of a rectangular carton is $45$ centimeters long, $30$ centimeters wide, and $10$ centimeters high. The carton is filled to capacity with $m$ identical cylindrical cans of vegetables that stand upright in rows and columns, as indicated in the figure above. If the cans are $10$ centimeters high, what is the value of $m$ ? (1) Each of the cans has a volume of $62.5\pi$ cubic centimeters. (2) The area of the base of the rectangular carton is $1{,}350$ square centimeters.
Ready4	The inside of a rectangular carton is $44$ centimeters long, $28$ centimeters wide, and $5$ centimeters high. The carton is filled to capacity with $y$ identical cylindrical cans of tomato paste that stand upright in rows and columns, as indicated in the figure above. If the cans are $5$ centimeters high, what is the value of $y$ ? (1) Each of the cans has a radius of $2$ centimeters. (2) Seven of the cans fit exactly along the width of the carton.
Ready4	The inside of a rectangular carton is $36$ inches long, $30$ inches wide, and $6$ inches high. The carton is filled to capacity with $x$ identical cylindrical cans of soda that stand upright in rows and columns, as indicated in the figure above. If the cans are $6$ inches high, what is the value of $x$ ? (1) Each of the cans has a radius of $3$ inches. (2) Six of the cans fit exactly along the length of the carton.
Ready4	What is the volume of the cube above? (1) The surface area of the cube is $150$ square inches. (2) The length of diagonal $\overline{XY}$ is $5\sqrt{3}$ .
Ready4	In the figure shown, lines $r$ and $s$ are parallel. Is $x=y$ ? (1) $w+x=180$ (2) $w+<font color='#FE8080'>z</font>=180$