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Ready4	According to the passage, <i>The Protestant Ethici> and the <i>Spirit of Capitalismi> was unique in 1905 in that it
Ready4	$n, m, p, q, r$ An arithmetic sequence is a sequence in which each term after the first is equal to the sum of the preceding term and a constant. If the list of letters shown above is an arithmetic sequence, which of the following must also be an arithmetic sequence? I. $3 n, 3 m, 3 p, 3 q, 3 r$ II. $n - 2, m - 2, p - 2, q - 2, r - 2$ III. $n^{3}, m^{3}, p^{3}, q^{3}, r^{3}$
Ready4	If $x^{2} + x - 6 = 0$ and $x < 0$ , which of the following must be equal to 0? I. $x^{2} - 3x + 2$ II. $x^{2} - 5x + 6$ III. $x^{2} + 4x + 3$
Ready4	How many hours does it take Jay to paint <i>pi> rooms if he paints at the rate of <i>qi> rooms per hour?
Ready4	If it takes 65 minutes to drive <i>si> miles, how many minutes will it take to drive <i>ri> miles at the same rate?
Ready4	If <i>xi> denotes a decimal, is $x \geq 0.90$ ? When <i>xi> is rounded to the nearest hundredth, the result is 0.90. When <i>xi> is rounded to the nearest tenth, the result is 0.9.
Ready4	Is the integer <i>xi> odd? (1) <i>xi>^³ is odd (2) 3<i>xi> is odd
Ready4	If <i>xi> is the smallest positive integer such that 485,100 divided by <i>xi> is twice the square of an integer, then <i>xi> must be
Ready4	Is the integer <i>xi> even? (1) <i>xi>³ + <i>xi>² is even (2) 3<i>xi> is divisible by 6
Ready4	If $0 < p < 1 < q < 2$ , which must be greater than $1$ ? I. $q-p$ II. $\frac{q}{p}$ III. $pq$
Ready4	The figure above indicates the Quadrant labels for a rectangular coordinate system. In which two quadrants does the equation $xy=n$ lie if $n > 0$ ?
Ready4	The figure above indicates the Quadrant labels for a rectangular coordinate system. In which two quadrants does the equation $y=\frac{s}{x}$ lie if $s < 0$ ?
Ready4	The passage mentions which of the following as a factor that implies that <i>scophtalmus rhombusi> and <i>solea soleai> might not tend to coexist in the same ecosystem?
Ready4	If the median of a series of <i>C i>consecutive integers is <i>Mi>, and <i>M i>is a member of the series, what is the smallest member of the series?
Ready4	A rectangular box is 5 inches wide, 5 inches long, and 10 inches high. If <i>xi> is the greatest possible (straight-line) distance, in inches, between any two corners of the box, and <i>y i>is the second-greatest such distance, what is the ratio of <i>x i>to <i>yi>?
Ready4	What is the cube root of <i>zi>? The 5th root of <i>zi> is 243. The 25th root of <i>zi> is 3.
Ready4	The rates of import tax on six of the last seven items Leo imported were 13%, 16%, 11%, 17%, 12%, and 14%, respectively. If the tax rate on the seventh item was either 17%, 15%, or 14%, for which of the three values does the average (arithmetic mean) tax rate per item for the seven items equal the median tax rate for the seven items? I. 17% II. 15% III. 14%
Ready4	If <i>ki> is a positive integer, what is the hundreds digit of <i>ki>? The thousands digit of 10<i>ki> is 7. The hundreds digit of <i>ki>+1 is 7.
Ready4	What is the final digit of positive integer <i>ni>? <i>ni> divided by 10 has a remainder of 1. <i>ni> divided by 11 has a remainder of 1.
Ready4	A total of $10,000 was invested for one year. Part of this amount earned simple annual interest at the rate of <i>xi> percent per year, and the rest earned simple annual interest at the rate of <i>yi> percent per year. If the total interest earned by the $10,000 for that year was $285, what is the value of <i>xi>? $x = \frac{12 y}{11}$ The ratio of the amount of interest earned at the rate of<i> x i>percent per year to the amount of interest earned at the rate of <i>yi> percent per year was 8 to 11.