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题目内容
Which of the following is closest to the fraction of the families with students in four-year public colleges who do not use income or savings as the main source to pay for college expenses?
Approximately what percent of the families with students in public colleges use loans as the main source to pay for college expenses?
Based on the information given, which of the following statements are true?

Indicate all such statements.
Approximately how many of the families with students in four-year colleges use grants or scholarships as the main source to pay for college expenses?
For the families with students in two-year public colleges, the number who use loans as the main source to pay for college expenses is what percent less than the number who use income or savings as the main source to pay for college expenses?
Of the families surveyed, 60 percent have students who attend in-state colleges, which are colleges located in the states where the families reside. If $$\frac{1}{2}$$ of the families with students in two-year public colleges have students who attend in-state colleges, what percent of the families with students in four-year colleges have students who attend in-state colleges?

_____%

Quantity A

The median of the consecutive integers from 6 to 74, inclusive

Quantity B

39.5

Quantity A

The median of the consecutive integers from 8 to 75, inclusive

Quantity B

41.5
The average (arithmetic mean) of integers from 1 to n, inclusive, is 12.

Quantity A

n

Quantity B

24

Quantity A

The average (arithmetic mean) of the positive odd integers less than or equal to 50

Quantity B

The average (arithmetic mean) of the positive even integers less than or equal to 50

Quantity A

The average (arithmetic mean) of the first 99 positive integers

Quantity B

The median of the first 101 positive odd integer
S is the set of integers between 100 and 900, inclusive, that are multiples of 30. What is the median of the integers in S?
S is the average (arithmetic mean) of n consecutive integers, beginning with the integer m. T is the average (arithmetic mean) of n consecutive integers beginning with the integer m+1.

Quantity A

S+1

Quantity B

T
The average (arithmetic mean) of 12 consecutive odd integers is 312.

Quantity A

The least of the 12 consecutive odd integers

Quantity B

301

Quantity A

The median of the consecutive integers from 4 to 88, inclusive

Quantity B

46.5
List A consists of 25 positive integers $$a_1$$, $$a_2$$, $$a_3$$,...,$$a_{25}$$ that are ordered from least to greatest. The median and the mode of the integers in A are both equal to 10. List B consists of 25 positive integers $$b_1$$, $$b_2$$, $$b_3$$,...,$$b_{25}$$ that are ordered from least to greatest. The median and the mode of the integers in B are both equal to 15. List C consists of the 25 sums $$a_i$$ +$$b_i$$, for all integers $$i$$ such that 1 ≤ $$i$$ ≤ 25. The mode of the integers in C is $$m$$.

Quantity A

The median of the integers in C

Quantity B

$$m$$
6.4, 9.6, 8.4, 6.4, 7.1, x, y

The 7 numbers listed above have two modes: 6.4 and 8.4. If the arithmetic mean of the 7 numbers is 7.7, what is the median of the 7 numbers?
Five boxes each contain at least 1 ball. The mode of the numbers of balls in each of the boxes is 3. Which of the following statements must be true?

Indicate all such statements.

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