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By forcing our surrender to the authority of the clock, systematic timekeeping has imposed a form of ______________ on society.
Counterintuitively, sea levels that are falling absolutely can result in the _______________ of coastal landscapes in cases where the landmass is falling faster than the sea.
There is a striking difference between evolution and development. The path an embryo takes through developmental space forms a repeating loop, with embryos traversing basically the same regions of space every generation. This is in contrast to evolution, where the paths taken by species through genetic space are more (i)______________ and do not have a (ii)______________ character.
Perhaps most (i)______________ to early-twentieth-century critics of outdoor advertising was that their legislative successes did little to diminish the exponential growth of the industry. Indeed, their reform legislation to some extent (ii)______________ industry expansion, as each new legislative action affirmed bill posters' right to occupy all but specifically proscribed spaces.
Until recently one could be forgiven for thinking that early printing in England was a predominantly (i)______________ enterprise. This impression has now been (ii)______________ by a variety of evidence that demonstrates that several monasteries became directly involved in the production and publication of printed books in the early sixteenth century.
About 8.000 years ago, in the early Holocene, because temperatures were more (i) ______________ than today, the Tibetan Plateau seems to have been largely (ii)______________ ice. However, the Guliya ice cap in the western Kunlun Mountains of the Plateau likely (iii)______________ during the Holocene warm-up because the Westerlies-the same winds that keep Siberia, Russia, an icebox-blow through the Kunlun Mountains.
Which of the following can be inferred from the passage about Spalding's approach to playing jazz?
Based on the passage, which of the following best characterizes Spalding's attitude toward Marsalis?
The sequence shown is defined by $$Q_1=6$$ and $$Q_{n+1}=\frac{1}{3}Q_n$$, for each positive integer n.

$$Q_1, Q_2, Q_3, ......, Q_n,.....$$

Quantity A

$$Q_{11}$$

Quantity B

$$(3^{17})Q_{28}$$


x+y ≠ 0

Quantity A

|x+y|

Quantity B

-|-x-y|


Events R and T are not mutually exclusive, P(R)=0.2, and P(T)=0.3.

Quantity A

P(R or T)

Quantity B

0.5


An empty water storage tank has a capacity of 17,034 liters. A pump, working at a constant rate, delivered 100 liters of water every 3.2 minutes into the empty tank for x minutes, where x is positive and less than 480.

Quantity A

The number of liters of capacity in the tank that were not filled with water

Quantity B

17,034-32x


The positive number y is 20 percent greater than x, and z is 18 percent less than y.

Quantity A

x

Quantity B

z


$$x < y < x^{2}$$

Quantity A

$$xy^{2}$$

Quantity B

$$x^{2}y$$


Quantity A

$$\sqrt[4]{17}$$+$$\sqrt[4]{83}$$

Quantity B

$$\sqrt[5]{1,027}$$


Polygon P is a regular hexagon with sides of length n centimeters, where n is a positive integer.

Quantity A

The number of centimeters in the perimeter of P

Quantity B

The number of square centimeters in the area of P


A team has a total of $800 allocated for purchasing outfits for its 14 team members. Each outfit consists of a shirt, a pair of pants, and a cap. The cost per shirt for 6 of the team members is $27.47, and the cost per shirt for rest of the team members is $24.59. The cost per pair of pants for 2 of the team members is $26.88, and the cost per pair of pants for the rest of the team members is $21.08. If the team plans to purchase caps at the same cost per cap for all 14 team members, what is the greatest cost per cap that the team can afford with the remaining allocated money?
For each value x in a list of values with mean m, the absolute deviation of x from the mean is defined as |x-m|.

List K consists of 5 values, all of which are integers. The mean of the values in K is 25, and each value in K is at least 10. For the values in K, what is the greatest possible absolute deviation from the mean?
The increase in electronic retail sales from 2010 to 2012 was what perent of the increase in electronic retail sales from 2015 to 2017?

Give your answer to the nearest whole percent.
In 2016, total retail sales were approximately how many trillion dollars greater than electronic retail sales? (Note: 1 billion=$$10^9$$ and 1 trillion=$$10^{12}$$)

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