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Ready4	What is the value of $\frac{m}{6} + \frac{n}{6} + \frac{p}{6}$ ? (1) $\frac{m + n + p}{3} = 12$ (2) $m + n = 18$
Ready4	A cyclist rides a bike at a constant speed of 15 kilometers per hour. If the cyclist completes one lap around a city park, is that distance less than 800 meters? (1 kilometer = 1,000 meters) (1) It takes the cyclist more than 2.5 minutes to complete one lap. (2) It takes the cyclist less than 3 minutes to complete one lap.
Ready4	If the set $T$ consists of six consecutive positive integers, what is the sum of these six integers? (1) The integer 15 is in $T$ , but 14 is not in $T$ . (2) The sum of the even integers in $T$ is 54.
Ready4	If $l$ and $w$ represent the length and width, respectively, of a rectangle, then what is the perimeter? (1) $2l + w = 48$ (2) $l + w = 30$
Ready4	If 20 percent of the students at a certain college take a writing class, what percent of the students at the college take a math class? (1) 50 percent of the students who take a writing class also take a math class. (2) 40 percent of the students who take a math class also take a writing class.
Ready4	In the sequence $T$ of numbers, each term after the first two terms is the sum of the two immediately preceding terms. What is the 4th term of $T$ ? (1) The 5th term of $T$ minus the 3rd term equals 8. (2) The 5th term of $T$ plus the 6th term equals 34.
Ready4	In the sequence $M$ of numbers, each term after the first two terms is the sum of the two immediately preceding terms. What is the 5th term of $M$ ? (1) The 5th term of $M$ plus the 6th term equals 26. (2) The 6th term of $M$ minus the 4th term equals 10.
Ready4	In the sequence $N$ of numbers, each term after the first two terms is the product of the two immediately preceding terms and no term is equal to 0. What is the 4th term of $N$ ? (1) The 5th term of $N$ divided by the 3rd term equals 18. (2) The 3rd term of $N$ multiplied by the 5th term equals 648.
Ready4	On a certain day, each of $120$ students chose either pizza or chicken to eat and either milk or juice to drink for lunch. If one of these students is to be selected at random, is the probability less than $\frac{1}{2}$ that the student chose pizza and milk for lunch? (1) Of the students, $48$ chose pizza. (2) Of the students, $75$ chose milk.
Ready4	A store received a shipment of $150$ coats. Each coat was either red or black, and there was at least one of each color coat. These coats have either buttons or a zipper. If one of these coats is to be selected at random, is the probability less than $\frac{1}{3}$ that a red coat with buttons is selected? (1) Of the coats, $90$ are black. (2) Of the coats, twice as many have a zipper than buttons.
Ready4	Sasha flips a coin 4 times. What is the probability that she will flip exactly 2 heads and 2 tails?
Ready4	A couple decides to have 4 children. If they succeed in having 4 children and each child is equally likely to be a boy or a girl, what is the probability that they will have 1 boy and 3 girls?
Ready4	If x, y, and z are positive integers such that x is a factor of y, and x is a multiple of z, which of the following is NOT necessarily an integer?
Ready4	If n is a positive integer and $k + 2 = 3^{n},$ which of the following could NOT be a value of k?
Ready4	If $m$ is a positive integer and $q+4=7^m$ , which of the following could NOT be a value of $q$ ?
Ready4	If $n$ is a positive integer and $x+5=9^n$ , which of the following could be a value of $x$ ?
Ready4	If $10^{61} - 47$ is written as an integer in base 10 notation, what is the sum of the digits in that integer?
Ready4	If $10^{55} - 89$ is written as an integer in base 10 notation, what is the sum of the digits in that integer?
Ready4	The owner of a store bought $n$ books for $x$ dollars each. She gave away $k$ books as part of a promotion and sold the rest for $y$ dollars each. Which of the following represents the profit that the store owner received on the sale of the books?
Ready4	The function f is defined for each positive three-digit integer n by $f(n) = 2^{x}3^{y}5^{z},$ where x, y, and v z are the hundreds, tens, and units digits of n respectively. If m and v are three-digit positive integers such that $f(m) = 9f(v),$ then $m - v =$