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Stannard may be hoping to resurrect Spark's literary reputation with this book, given its ____________ praise for her creative talents.
When called before Congress to testify about the revocation of his passport, Paul Robeson defiantly ____________ his inquisitors for violating his rights.
The young conservative's college years were probably a lonely time, during which she made a few political contacts but was repeatedly the recipient of ____________ from the progressive young women at her college.
b is the tens digit and c is the ones digit of the two-digit positive integer n, where 1 ≤ b ≤ c ≤ 6.

Quantity A

The number of possible values of n

Quantity B

18




Quantity A

The length of chord PQ

Quantity B

r




$$a$$ and $$b$$ are negative, and $$a^{2}-b^{2} \lt 0$$

Quantity A

$$a-b$$

Quantity B

$$0$$




In a certain electric circuit, the current I, in amperes, and the resistance R, in ohms, are related by the equation $$R=\sqrt{3}*I^{2}$$. When the current in the electric circuit is 3 amperes, the resistance is x ohms.

Quantity A

x

Quantity B

12




x and y are positive integers and xy=10.

Quantity A

$$8xy^{3}$$

Quantity B

|9xy-3|




$$(x^{3})(y^{2})=27$$

x > 0 and y > 0

Quantity A

x

Quantity B

y




Quantity A

$$(2^{8})(3^{15})+(2^{8})(3^{15})$$

Quantity B

$$(6^{9})(3^{6})$$




In a certain survey, 40 percent of the people surveyed own at least one dog, 30 percent own at least one cat, and 40 percent own neither a dog nor a cat. Of those surveyed that own at least one dog, what percent also own at least one cat?
Square S is inscribed in circle C and circle R is inscribed in square S. What is the ratio of the area of the circular region C to the area of the circular region R?


In the cube shown above, the length of diagonal AB is 6. What is the surface area of the cube?
If $$x$$, $$y$$, and $$z$$ are consecutive positive integers and $$x \lt y \lt z$$, which of the following numbers must be even integers?

Indicate all such numbers.
From all the $10 games downloaded, 2 games are to be selected at random without replacement. Which of the following is closest to the probability that neither of the 2 games selected will be sports games?
A bag contains 8 pounds of nuts, and $$\frac{1}{3}$$ of the nuts, by weight, are walnuts. If 3 pounds of walnuts are added to the bag, what will be the fraction of the nuts in the bag, by weight, that are walnuts?

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