Geometry
Algebra 1
Algebra 2
Word Problems
Statistics
100

The figure on the right was cut from a square whose side has a length of 12. What is the perimeter of ABCDEF?

48

100

Carlos drives from Appleville to Bananatown, a distance of 200 miles. He then drives from Bananatown to Carrotville, a distance of 120 miles. He then drives from Carrotville to Datetown and knows that this is 1/5 of the total distance he has traveled. How many total miles has Carlos drove.

Carlos drove 400 miles.

100

What is the simplest radical form of (x2y5)1/5?

y(5√ x2)

100

Nine years from now, Sam will be twice as old as he was three years ago. How old is Sam now?

15 Years Old

100

A set of 5 positive integers has a median of 6 and a mean of 4. There is only one mode in this set, 6. Find the set of 5 integers.

1, 1, 6, 6, 6

200

Point E is selected on side DC of square ABCD shown on the right so that DE = 5 and EC = 6. Point F is selected on side DA so that DF = 2. Find the area of the shaded region.

83

200

7x + 11y = 9

11x + 7y = 13

What does x + y equal?

x + y = 11/9

200

What is the product of (2 + 3i) and (5 - 4i)?

22 + 7i

200

Four couples go to the movies. In how many ways can they be seated in eight seats if each couple must sit together?

384

200

In a group of 32 students, 17 students take French and 19 students take biology. If 11 students take both French and biology, how many take neither?

7 students take neither

300

Equilateral triangle ABC is shown with AC = 6. Points D and E are chosen so that DB = EB = 2. What is the area of the quadrilateral ADEC? *Image shown on slides*

8√3

300

Steve has $3.80 in coins on him. If he only has dimes and quarters and has twenty coins in all, how many quarters and dimes does he have.

8 Dimes and 12 Quarters

300

What is the interval that describes the domain of 

f(x) = -2 + 1/(x+4)

(-∞, -4) and (-4, ∞) 

300

On February 3, four people in a town who loved math held a meeting. The mayor gave any person who attending this meeting $1 for each time they attended. New meetings were held each week on the same day and time. Each math lover brought 2 more math lovers with them to each meeting. On March 2, how many dollars have been given out.

$160 have been given out.

300

On the island of Geen, 50 Bananas = 20 Coconuts, 30 Coconuts = 12 Fish, and 100 Fish = 1 Radio. How many bananas equal 1 radio.

625 bananas

400

In rectangle ABCD, AB = 20 and BC = 24. E is on line DC so that DE = 18. Line BF is drawn perpendicular to line AE, intersecting line AD at point F and line AE at point G. What is FG?

9

400
The point (1,3), (-1,2), and (2,5) lie on the graph of 

y = ax2 + bx + c. What is the product of abc?

1/2

400

Express x+ 64 as the product of two trinomials with integral coefficients.

(x2 - 4x + 8)(x2 + 4x + 8)

400

Sari scores 173 points on a certain contest of 50 questions. She receives 8 points for each correct answer, 3 points for each omitted answer and 0 points for each wrong answer. What is the maximum number of wrong answers she could have?

24

400

Tanya tosses 4 fair coins. At least one coin shows heads. In decimal form find the probability that exactly two coins showed tails.

0.4

500
Circles A and B intersect at points P and Q. If point B is on Circle A, point A is on Circle B, and line AP = 6. What is the area of the quadrilateral APBQ?

18√3

500

Arthur looks in his bank and sees that he has quarters and dimes in the ratio of 3:2. All together, he has $23.75. If the number of quarters is Q and the number of dimes is D, what is (Q,D)?

(75,50)

500

The path of a kicked soccer ball can be modeled by the function f(x) = 26 + 2x - x2, where x is the horizontal distance(in meters) and f(x) is the height(in meters). If the height is 2 meters, what is the horizontal distance?

12 meters

500

When filled to capacity, each of the two cylinders hold equal amounts of liquid. One cylinder has a height of 12 and a circumference of 12π(pi). The other cylinder has a height of h and a circumference of 8π(pi). What is the value for h?

27

500

A deck of cards consists of 1 one, 2 twos, 3 threes, and so on up until 10 tens, with no other cards. Two cards are picked at random without replacement. What is the probability that they are a pair?

1/9

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