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Ready4	In the coordinate plane, point $(x,y)$ lies on a circle with center at the origin. What is the value of $x^2+y^2$ ? (1) The point $(5,-3)$ lies on the circle. (2) The circle has radius $\sqrt{34}$ .
Ready4	In the coordinate plane, point $(x, y)$ lies on a circle with center at the origin. What is the value of $x^{2} + y^{2}$ ? (1) The point $(-4,-5)$ lies on the circle. (2) The circle has radius $\sqrt{41}$ .
Ready4	What is the tenths digit of the decimal $n$ ? (1) The tens digit of $<font color='#FE8080'>1</font>{,}000n$ is $6$ . (2) The hundredths digit of $100n$ is $6$ .
Ready4	On a certain day, a cafeteria served soup and salad for lunch. If each of the $168$ people eating in the cafeteria had at least one of these two foods, how many had only soup? (1) $\frac{5}{8}$ of the people had both soup and salad. (2) $\frac{2}{3}$ of the people had salad.
Ready4	A town has a public relations committee and an events committee. If each of the $48$ members is on at least one of these committees, how many are on the events committee only? (1) $\frac{3}{4}$ of the members are on the public relations committee. (2) $\frac{<font color='#FE8080'>1</font>}{3}$ of the members are on both committees.
Ready4	A farmer planted the same number of pepper plants in several rows. The number of rows is 3 less than the number of pepper plants in each row. How many pepper plants are in each row? (1) The farmer planted fewer than 10 rows of pepper plants. (2) The farmer planted a total of 88 pepper plants.
Ready4	In the triangle above, does $a^{2} + b^{2} = c^{2}$ ? (1) x + y = 90 (2) x = y
Ready4	In the $xy$ -plane, point $(r, s)$ lies on a circle with center at the origin. What is the value of $r^{2} + s^{2}$ ? (1) The circle has radius 2. (2) The point $(\sqrt{2}, -\sqrt{2})$ lies on the circle.
Ready4	What is the volume of the cube above? (1) The surface area of the cube is 600 square inches. (2) The length of diagonal AB is $10\sqrt{3}$
Ready4	If $l$ and $w$ represent the length and width, respectively, of the rectangle above, what is the perimeter? (1) $2l + w = 40$ (2) $l + w = 25$
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Ready4	If 75 percent of the guests at a certain banquet ordered dessert, what percent of the guests ordered coffee? (1) 60 percent of the guests who ordered dessert also ordered coffee. (2) 90 percent of the guests who ordered coffee also ordered dessert.
Ready4	In the $xy$ -plane, lines k and l intersect at the point (1,1). Is the $y$ -intercept of k greater than the $y$ -intercept of l? (1) The slope of k is less than the slope of l. (2) The slope of l is positive.
Ready4	If a and b are positive integers, is $\frac{a}{b} < \frac{9}{11}$ ? (1) $\frac{a}{b} < 0.818$ (2) $\frac{b}{a} > 1.223$
Ready4	Three machines K, M, and P, working simultaneously and independently at their respective constant rates, can complete a certain task in 24 minutes. How long does it take Machine K, working alone at its constant rate, to complete the task?
Ready4	The annual rent collected by acorporation from a certain building was $x$ percent more in 1998 than in 1997 and $y$ percent less in 1999 than in 1998. Was the annual rent collected by the corporation from the building more in 1999 than in 1997? (1) $x>y$ (2) $\frac{xy}{100}<x-y$
Ready4	If $x$ is an integer, is $x\left \\|x \right \\|<2^x$ ? (1) $x<0$ (2) $x=-10$
Ready4	Six shipments of machine parts were shipped from a factory on two trucks, with each shipment entirely on one of the trucks. Each shipment was labeled either S1, S2, S3, S4, S5, or S6. The table shows the value of each shipment as a fraction of the total value of the six shipments. If the shipments on the first truck had a value greater than $\frac{<font color='#FE8080'>1</font>}{2}$ of the total value of the six shipments, was S3 shipped on the first truck? (1) S2 and S4 were shipped on the first truck. (2) S1 and S6 were shipped on the second truck.