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The figure above shows a gardener's design for a flower display, and the table above shows the types of flowers to be used in the display and their costs. The display will be shaped as a regular hexagon with each side of length 10 feet. Daffodil bulbs will be planted 8 inches apart along the sides of the hexagon, and tulip bulbs will be planted 1foot apart along the diagonals of the hexagon. A hydrangea will be planted at each vertex and at the center of the hexagon. Approximately what is the total cost of the plants that will be used in the display? (Note: 1 foot = 12 inches.)
On the number line, the coordinates of points J and K are positive and the coordinate of point L is negative.

Quantity A

The sum of the coordinates of points J, K, and L

Quantity B

0


$$|x^2-5| > 2$$

Quantity A

x

Quantity B

$$-\sqrt{5}$$


x > 0

Quantity A

x(x-1)

Quantity B

x(x+1)




What is the area of the shaded region in the rectangular coordinate system above?
x=y

Quantity A

8x+9y

Quantity B

9x+8y


The standard deviation of n numbers $$x_{1}$$, $$x_{2}$$, $$x_{3}$$,......, $$x_{n}$$, with mean $$\overline{x}$$ is equal to $$\sqrt{\frac{s}{n}}$$, where S is the sum of the squared differences $$(x_{i} - \overline{x})^{2}$$ for 1 ≤ i ≤ n.

Quantity A

The standard deviation of the numbers 2, 3, 4, and 7

Quantity B

1.5


The sequence $$t_1$$, $$t_2$$, $$t_3$$, ............, $$t_n$$, ............. is defined by $$t_1$$=2 and $$t_n=2t_{n-1} - 1$$ for all integers $$n$$ such that $$n$$ > 1.

The sequence $$s_1$$, $$s_2$$, $$s_3$$, ............, $$s_n$$, ................ is defined by $$s_n$$=$$2^n + 1$$ for all positive integers.

Quantity A

$$t_{100}$$

Quantity B

$$s_{99}$$


If k and n are positive integers, which of the following could be the units digit of the product $$(2^k)(3^n)^^?

Indicate all such digits.


In the regular octagon shown, if each side has length 3, what is the area of the octagon?
What is the nearest integer to the value of $$\sqrt[3]{27+64}$$?


According to the data in the table, what percent of the children had access to a computer either at home, at school, or both?
n is an integer greater than 3.

Quantity A

The fraction of the integers greater than 1 and less than n that are prime numbers

Quantity B

$$\frac{1}{2}$$


p is a positive prime number and a divisor of 40.

Quantity A

p

Quantity B

4


If $$k$$ and $$n$$ are positive integers and $$\frac{200^k}{2^n}$$ is not an integer, what is the least possible value of $$k+ n$$?
A number is to be randomly selected from the numbers that are factors of 48, including 1 and 48. What is the probability that the number selected will be a multiple of 3?
A certain restaurant offers each customer a combination dinner consisting of a choice of any entree, a choice of any beverage, and a choice of any dessert. The number of different combination dinners that are possible is 90. Which of the following CANNOT be the number of desserts available to be chosen for a combination dinner?
The buyer of a certain party meal package must choose 2 of 4 main dishes and 4 of 5 side dishes. How many different combinations of main and side dishes are available to the buyer?
The probability is 0.70 that event E occurs, 0.40 that event F occurs, and 0.30 that both events occur.

Quantity A

The probability that neither E nor F occur

Quantity B

0.20


Let G be the set of integers from 100 to 999, and let n be the integer for which 40 percent of the integers in G are less than or equal to n.

Quantity A

2n

Quantity B

900


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