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题目内容
In a neighborhood consisting of 2,000 homes, 80 percent of the homes are valued at $325,000 or less. Which of the following statements about the values of the homes in the neighborhood must be true?

Indicate all such statements.
Which of the following could be the equation of the graph in the $$xy$$-plane shown above?

x - y =5

Quantity A

$$x^{2} - y^{2}$$

Quantity B

5


Quantity A

$$(27)^{-8}$$

Quantity B

$$(81)^{-6}$$




Quantity A

m + n

Quantity B

2m


For a sample of 210 households, one-third of the households do not have any pets, one-third of the households each have 1 pet, and the rest of the households each have 2 pets. Which of the following statistics for the sample are equal to 1? Indicate all such statistics.
Which of the following statements about the managers surveyed must be true?
The number of managers surveyed who identified work experience as an important characteristic to consider was approximately what percent greater than the number who identified appropriate attire and behavior as an important characteristic to consider?
The legs of aright triangle are in the ratio of 3 to 1. If the length of the hypotenuse of the triangle is $$\sqrt{40}$$, then the perimeter of the triangle is between.
How many values of x are there such that x is an integer and |3x- 2| < 8?
For which of the following values of x is the units digit of the product $$(2)(3^{x})$$ equal to 4?

Quantity A

The greatest possible value of $$\frac{2}{x-y}$$, where 9≤ x ≤ 12 and -2 ≤ y ≤ 8

Quantity B

2


If x and y are positive integers and x < y, how many different ordered pairs (x, y) are there such that the sum of x and y is 87 and x and y have the same tens digit?
For how many integers between 100 and 999, inclusive, is the sum of the three digits of the integer equal to 4?
rt=8

Quantity A

r+t

Quantity B

12


$$p$$ and $$r$$ are different prime numbers greater than 3

Quantity A

The number of positive factors of $$pr^{2}$$

Quantity B

The number of positive factors of $$(p+3)(r+3)$$


If p is an odd integer,and if 5 is a factor of p+$$p^{2}$$,which of the following might be the remainder when p is divided by 5?

Indicate all such numbers.

Quantity A

The remainder when $$7^{13}$$ is divided by 10

Quantity B

7


n is a positive integer

Quantity A

The average (arithmetic mean) of $$2^{n}$$,$$2^{n+1}$$,$$2^{n+2}$$,$$2^{n+3}$$,$$2^{n+4}$$

Quantity B

The median of $$2^{n}$$,$$2^{n+1}$$,$$2^{n+2}$$,$$2^{n+3}$$,$$2^{n+4}$$


In pentagon ABCDE, points M, N, P ,Q, and R are the midpoints of sides AB, BC, CD, DE, and EA, respectively.

Quantity A

The perimeter of pentagon ABCDE

Quantity B

The perimeter of pentagon MNPOR


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