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Ready4	If $a$ is an integer greater than zero, then $a(a+1)(a+3)$ is
Ready4	Which of the points on the number line above, $A$ , $B$ , $C$ , $D$ , or $E$ , has the second least absolute value?
Ready4	If $x < 0$ , which of the following statements must decrease as $x$ decreases? I. $10x-100$ II. $\frac{x-1}{x}$ III. $x^2-x$
Ready4	One pocket of a backpack contains only pencils, pens, and highlighters. If a writing utensil is selected at random from this pocket, what is the probability that the chosen writing utensil is either a pen or a highlighter? (1) The probability of choosing a highlighter is $\frac{1}{8}$ . (2) The probability of choosing a pencil is $\frac{1}{5}$
Ready4	A bag holds 12 balls, each of which is colored white, black, gray, or green. If a person is to select a ball randomly from the bag, is the probability less than $\frac{1}{2}$ $1 2$ that the ball selected will be either white or green? The probability that the person will select a gray ball is $\frac{1}{3}$ $1 3$ . The probability that the person will select a green ball is $\frac{1}{6}$ $1 6$ .
Ready4	A rectangular rug is a third as long as it is wide. If its area is 45 square feet, then its dimensions in feet are
Ready4	The sequence $b_1, b_2, b_3,...,b_n,...$ such that $b_n = \frac{1}{n^{2}}-\frac{1}{(n+1)^{2}}$ for all integers $n \geq 1$ . If $k$ is a positive integer, is the sum of the first $k$ terms of the sequence greater than $\frac{31}{32}$ ? (1) $k < 7$ (2) $k > 8$
Ready4	The sequence $a_1, a_2, a_3, ..., a_n, ...$ is defined such that for all integers $n \geq 1$ : $a_n = \frac{1}{n+1}-\frac{1}{n+2}$ If $k$ is a positive integer, is the sum of the first $k$ terms of the sequence greater than $\frac{5}{12}$ ? (1) $k < 17$ (2) $k > 11$
Ready4	In the $xy$ -plane, lines $f$ and $g$ intersect at the point $(1,2)$ . Is the $y$ -intercept of $f$ greater than the $y$ -intercept of $g$ ? (1) The slope of $f$ is $-2$ . (2) The slope of $g$ is negative.
Ready4	In the $xy$ -plane, lines $n$ and $p$ intersect at the point $(2,2)$ . Is the $y$ -intercept of $n$ less than the $y$ -intercept of $p$ ? (1) The slope of $p$ is positive. (2) The slope of $n$ is negative.
Ready4	In the $xy$ -plane, lines $s$ and $t$ intersect at the point $(3,3)$ . Is the $y$ -intercept of $s$ greater than the $y$ -intercept of $t$ ? (1) The slope of $s$ is $1$ . (2) The slope of $s$ is less than the slope of $t$ .
Ready4	In the rectangular coordinate system above, if the area of $\triangle RST$ is 3 times the area of $\triangle PQR$ , what are the coordinates of point $T$ ? (1) $PQ=\tfrac{2}{3}QR$ (2) $QR=RS$
Ready4	In the rectangular coordinate system above, if $\Delta HIJ$ and $\Delta JKL$ have equal area, what are the coordinates of point $L$ ? (1) The coordinates of point $J$ are $(6,0)$ . (2) $\overline{JK}=2\overline{LK}$
Ready4	In the rectangular coordinate system above, if $\Delta LMN$ and $\Delta NOP$ have equal area, what are the coordinates of point $L$ ? (1) $\overline{LM}=\overline{MN}$ and $\overline{NP}=\overline{OP}$ . (2) The coordinates of point $O$ are $(8,4)$ .
Ready4	What is the value of $b-a$ in the figure above? (1) $c=140$ (2) $d=130$
Ready4	What is the value of $x+y$ in the figure above? (1) $w=75$ (2) $z=80$
Ready4	What is the value of $x+y$ in the figure above? (1) $w=70$ (2) $z=85$
Ready4	In the figure shown, $w=90$ . Are lines $n$ and $p$ parallel? (1) $x=w$ (2) $y=180-z$
Ready4	In the figure shown, angles $n$ , $q$ , and $r$ make up three of the interior angles of quadrilateral $ABCD$ . Is $n=r$ ? (1) Lines $h$ and $k$ are parallel. (2) $p+q=180$
Ready4	In the figure shown, lines $r$ and $s$ are parallel. Is $x=y$ ? (1) $w+x=180$ (2) $w+z=180$