Theoretical Probability
Experimental Probability
Counting Principle
Compound Events
Permutations/ Combinations
100
Given the letters A, C, Q, U, A, I, N, T, A, N, C, and E. Find P(T)
1/12
100
Flip a coin 80 times; and get tails 30. P(heads)
5/8
100
You toss two coins. How many possible outcomes are there
4
100
You roll a number cube twice. Fine P(1, then 2)
1/36
100
Find the number of permutations for the word, LUNCHES
5,040
200
Given the letters A, C, Q, U, A, I, N, T, A, N, C, and E. Find P(vowel)
1/2
200
Flip a coin 250 times; and get heads 180. Find P(heads)
18/25
200
You roll two die. How many possible outcomes are there.
36
200
You roll a number cube twice. Fine P(2, then even)
3/16 = 1/12
200
Find the number of two-letter permutations of the word REPS
12
300
Given the letters A, C, Q, U, A, I, N, T, A, N, C, and E. Find P(consonant)
1/2
300
A computer game company makes random checks of its games. Of 200 games, 4 are defective. Find the probability that the game is defective.
1/50
300
You are making a flag. There are four colors to choose from, and four stripes. What is the total number of possible flag arrangements.
16
300
You select two letters from A, O, G, B, L, K, Z, and E. Find P(A, then Z) without replacement
1/56
300
Choose two people from six
15
400
Imagine rolling a die. Find P(number greater than 2)
4/6 = 2/3
400
You have a bag that contains 6 blue, 2 green, 3 red, and 1 white. Find P(blue)
6/12 = 1/2
400
You choose at random from the letters A, B, C, and D and you roll a die. What is the total number of possible outcomes
24
400
You select two letters from A, O, Z, B, L, K, Z, and E. Find P(A, then Z) without replacement
1/28
400
Choose four people from 10
210
500
Imagine rolling a die. Find P(rolling less than a 3)
2/6 = 1/3
500
You have a bag that contains 6 blue, 2 green, 3 red, and 1 white. Find P(not green)
10/12 = 5/6
500
A school has four art teachers, three music teachers, and eight history teachers. How many ways can a student be assigned an art teacher, a music teacher, and a history teacher.
96
500
You have two spinners with colors on them. The probability of spinning green on both spinners is 5/21. The probability of spinning green on the first one alone is 1/3. What is the probability of spinning green on the second spinner alone
5/7
500
Find the number of two-letter permutations and combinations of from the work MATH
Permutations 12 Combinations 6
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