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In a certain college, the ratio of freshmen to sophomores is 1:3.

The ratio of sophomores to juniors is 3:5.

Quantity A

The ratio of freshmen to juniors

Quantity B

0.3


From 7 boys and 4 girls, how many different committees can be selected consisting of 3 boys and 2 girls?
If x>0 and $$x^2+6x+6=22$$, what is the value of x+3?

_____
In a class of 50 students, 18 play basketball, 22 play soccer, and 2 play both basketball and soccer. How many students in the class do not play either basketball or soccer?
If $$y>x^2-1 and x^2>y-1$$, which of the following is a solution to both inequalities?

Indicate all possible choices.
A standard deck of 52 cards is shuffled and one card is drawn.

What is the probability that the card is an ace or a face card?
Which of the following equals its reciprocal?

Indicate all possible choices.
If ((3x+2)/4)>(8/12), then which numbers are possible values of x?

Choose all that apply.
Circle Ohas a radius of 3, and is intersected by a line at points R and S.

What is the maximum possible distance between R and S?
x<0

Quantity A

$$4x^{2}+1$$

Quantity B

$$(2x+1)^{2}$$


2a+b=4

9b=18

Quantity A

a

Quantity B

b


14,000 of the 25,000 type S cars contain anti-theft devices.

Quantity A

The percent of type S cars that do not contain anti-theft devices.

Quantity B

45%




The equation of the line graphed on the rectangular coordinate system above is $$y=-(\frac{9}{10})x+b$$

Quantity A

AB

Quantity B

BC


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a is a positive integer.

Quantity A

$$\frac{(3a)(3a)}{3}$$

Quantity B

$$\frac{3a+3a}{3}$$


A square has an area of $$x^{4}$$ square centimeters.

Quantity A

A length of a side of the square

Quantity B

$$x^{2}-1$$


At a certain language school, 55 students are taking German only. 75 students are taking Spanish only, and 15 students are taking both languages. No other languages are offered.

Quantity A

The ratio of the number students enrolled in German classes to the number of students enrolled in Spanish classes

Quantity B

$$\frac{3}{4}$$


3x>1;y>1

Quantity A

$$(\frac{y}{x})\sqrt{\frac{x^{3}}{y}}$$

Quantity B

$$\sqrt{xy}$$


In Country Z, the ratio of residents under 25 years of age to residents 25 years or older is 3 to 2. If there are 36 million people under 25 years of age residing in Country Z, how many people reside in Country Z, in millions?
If x is the sum of n odd integers, which of the following must be true?


In the rectangular solid above, PQ = 5,QR= 12, and the volume is 480.

What is the total surface area?

_____
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