Theoretical and Experimental Probability
Key Questions

Answer:
determine the number of winning outcomes and losing outcomes then divide each by the total number of outcomes.
Explanation:
If there are 4 chances of winning and 10 possible outcomes then the odds of winning are 4/10 or 2/4
If there are 5 chances of winning and 10 possible outcomes then the odd of losing are 5/10 = 1/2
It is possible that some outcomes are neutral and do not result in either winning or losing In this example 1/10

Theoretical Probability
Assume that each outcome is equally likely to occur.
Let
#S# be a sample space (the set of all outcomes), and let#E# be an event (a subset of#S# ).The probability of the event
#E# can be found by#P(E)={n(E)}/{n(S)}# ,where
#n(E)# and#n(S)# denote the number of outcomes in#E# and the number of outcomes in#S# , respectively.
Example
What is the probability of rolling a multiple of 3 when you roll a standard die once?
Since all outcomes are 1 through 6, we have the sample space
#S={1,2,3,4,5}# Since all multiple of 3 are 3 and 6, we have the event
#E={3,6}# Hence, the probability of rolling a multiple of 3 is
#P(E)={n(E)}/{n(S)}=2/6=1/3#
I hope that this was helpful.
Questions
Linear Inequalities and Absolute Value

Inequality Expressions

Inequalities with Addition and Subtraction

Inequalities with Multiplication and Division

MultiStep Inequalities

Compound Inequalities

Applications with Inequalities

Absolute Value

Absolute Value Equations

Graphs of Absolute Value Equations

Absolute Value Inequalities

Linear Inequalities in Two Variables

Theoretical and Experimental Probability