Space
What is the sample space for flipping a coin?
{heads, tails}
What is Ms. B's favorite animal?
Cow
Events A and B are independent.
If P(A)= .7 and P(B)= .4 then P(A and B)=?
.28
What is P(boys and school lunch) based on the table Ms. B is drawing?
48/100
What does "or" go with?
Union or Intersection
Union
What is the sample space for the following phone number:
918-245-2019
{0,1,2,4,5,8,9}
Which of the following is not a valid probability?
99%
.4
65
65
Look at the Venn Diagram that Ms. B will draw on the white board.
Does it represent an independent or not independent Event A and Event B?
Not independent
Using the same table, what is P(boys U bring lunch)?
Hint: Boys or bring lunch
63/100
What does "And" go with?
Union or intersection
"Intersection"
Is the following an example of a uniform or non-uniform sample space:
Picking a marble from a bag with 3 red, 3 blue, 3 green, and 4 pink
Non-uniform
How can I tell if Event A and Event B are independent?
Hint: an equation
P(A)*P(B)=P(A and B)
Draw a Venn diagram and shade the region listed below:
Set A U Set B
(see white board)
Finish the frequency table
Hartford, TSwift- 275
Katy Perry, Weaver- 105
Total Katy Perry- 130
Total Hartford- 300
Total Weaver- 200
What is the Intersection of the two sets below:
A:{1,2,3,4}
B:{1,4,5,6}
{1,4}
How many elements are in the sample space for having 4 kids?
2*2*2*2= 16
Determine the missing probability and draw the Venn Diagram.
P(A and B)= .25
P(A)= .4
Find P(B and Not A)
P(B and Not A)= .375
Given the Probabilities below find P(B), P(not B), P(A and not B)
P(A)=.6
P(A and B)=.3
P(B)= .5
P(not B)= 1-.5=.5
P(A and not B)=.6-.3=.3
Finish the frequency table and find the P(No Iphone and Macbook).
Mac, No Iphone= 1
Iphone, No Mac= 180
Total No Iphone= 20
Total No Mac= 199
Total= 700
P=1/700
What is the Union of the two sets below?
A:{1,2,7,8}
B:{3,4,6,9}
{1,2,3,4,6,7,8,9}
What is the sample space if spin a 4-colored spinner (pink, orange, yellow, magenta), and then flip a coin?
{PH, PT, OH, OT, YH, YT, MH, MT}
In a school of 500 students, 40 are in math club, 300 are in band, and 25 are in both. How many students are involved in either band or math club?
315 students
Determine if the following 3 sets are independent or not independent:
A: P(A)= .4 P(B)=.3 P(A and B)=.9
B: P(A)=.3 P(B)=.5 P(A and B)=.4
C: P(A)= .5 P(B)= .7 P(A and B)= .35
A: not independent
B: not independent
C: independent
Create a two-way frequency table and determine the probability: 64 people were surveyed at a grocery store about whether they liked regular cheezits or white cheddar cheezits and white milk or chocolate milk. 43 people said they liked regular cheezits, 5 people like both white cheddar cheezits and white milk, and 37 people liked chocolate milk.
Create the frequency table and find P(chocolate milk and not regular cheezits).
See white board for full frequency table.
P= 16/64
What is the probability of P(A and B)?
A:{2,4,6,8,10}
B:{1,2,3,4,5}
Universal Set: {1,2,3,...,10}
2/10