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Ready4	If $0 < p < 1 < q < 2$ , which must be greater than $1$ ? I. $q-p$ II. $\frac{q}{p}$ III. $pq$
Ready4	A security code is to consist of 3 different letters of the alphabet from A to Z inclusive except the first letter cannot be a vowel (A, E, I, O, or U). How many different combinations for the security code are there?
Ready4	If $8^{10}\cdot 5^{29}=2\cdot 10^k$ , what is the value of $k$ ?
Ready4	If $5^{17}\cdot 9^9=3\cdot 15^m$ , what is the value of $m$ ?
Ready4	The ratio of tokens Bo has to tokens Huan has is 3:11. After Huan gives Bo 50 tokens, the ratio of tokens Bo has to tokens Huan has will be 5:9. How many more tokens will Huan have than Bo after the 50 tokens are given?
Ready4	A set of 13 different integers has a median of 40 and a range of 50. What is greatest possible integer that could be in this set?
Ready4	A set of 17 different integers has a median of 44 and a range of 45. What is greatest possible integer that could be in this set?
Ready4	Set $P$ consists of fourteen consecutive integers. If $-5$ is the smallest integer in set $P$ , what is the range of positive integers in set $P$ ?
Ready4	Set $Y$ consists of 16 consecutive integers. If 9 is the greatest integer in set $Y$ , what is the range of negative integers in set $Y$ ?
Ready4	If $j$ is the sum of even integers from $30$ to $70$ , inclusive and $k$ is the number of even integers from $30$ to $70$ , inclusive, what is $j-k$ ?
Ready4	The ratio of male students to female students in an art class is $\frac{4}{5}$ . If $3$ more female students join the class, the ratio of male students to female students would become $\frac{2}{3}$ . How many male students are in the art class?
Ready4	If $x(p+q)=x$ and $x \ne 0$ , which of the following must be true?
Ready4	Machines $Q$ , $R$ , and $S$ took a total of 220 minutes to produce all of the parts for a new device. If machine $Q$ took 2 times as many minutes as machine $R$ and 3 times as many minutes as machine $S$ , how many more minutes did machine $R$ take than machine $S$ ?
Ready4	Buildings $X$ , $Y$ , and $Z$ are a total of $195$ meters tall. If building $X$ is $1\frac{1}{3}$ times as tall as building $Y$ and $\frac{2}{3}$ times as tall as building $Z$ , what is the combined height, in meters, of buildings $Y$ and $Z$ ?
Ready4	What is the greatest prime factor of $9^{20}-3^{36}$ ?
Ready4	Each item sold at a market is labeled with a 2-, 3-, or 4-digit code where each digit is selected from the digits 1 through 9, inclusive. If the digits may be repeated and if the same digits used in a different order represent a different code, how many different items at the market can be labeled with a unique code?
Ready4	The applicants to a certain college are identified using a code consisting of 2 digits followed by a letter or 3 digits followed by a letter. Each digit is selected from the digits 0 through 9, inclusive and each letter is selected from the 26 letters of the alphabet. If the digits may be repeated, and if the same digits used in a different order represent a different code, how many different applicants can be identified with these codes?
Ready4	If $r$ , $s$ , and $t$ are constants, where $r < s < t$ , and $x^3-16x=(x-r)(x-s)(x-t)$ for all numbers $x$ , what is the value of $t$ ?
Ready4	If $p$ , $q$ , and $r$ are constants, where $p > q > r$ , and for all numbers $x$ : $x^3-9x=(x-p)(x-q)(x-r)$ What is the value of $r$ ?
Ready4	In the figure above, the point $O$ is the center of the circle and $OF=EF=ED$ . What is the value of $x$ ?