How Likely Is It? 
 
  
 
   
   
  MMS Math Essentials & Vocabulary
| Homework Help | Multiple-Choice Skills Practice | |
| Did You Know? | 
IXL Math
-   BB.1  Combinations BB.1  Combinations
-    BB.2  Probability of one event BB.2  Probability of one event
-    BB.3  Make predictions BB.3  Make predictions
-    BB.4  Probability of opposite, mutually exclusive, and overlapping events BB.4  Probability of opposite, mutually exclusive, and overlapping events
-    BB.5  Compound events - find the number of outcomes by counting BB.5  Compound events - find the number of outcomes by counting
-    BB.6  Probability of dependent and independent events BB.6  Probability of dependent and independent events
-    BB.7  Factorials BB.7  Factorials
-    BB.8  Permutations BB.8  Permutations
BBC Bitesize Math Probability Activity
|  | Coin Tossing – Explore probability concepts by simulating repeated coin tosses. | 
|  | Hamlet Happens – Verify that rare events happen by drawing letters from a box. | 
|  | Spinners – Work with spinners to learn about numbers and probabilities. | 
|  | Stick or Switch – Investigate probabilities of sticking with a decision, or switching. | 
|  | Adjustable Spinner | Creating a Spinner to Examine Experimental and Theoretical Outcomes | 
|  | Fire | Simulating the Spread of a Wildfire Using Probability | 
How Likely Is It?
 (University Of Michigan)
 
Concept with Explanation
 Selected Homework from ACE
 
 The unit How Likely Is It? was created to help students:
-  Understand that probabilities are useful for predicting what will happen over the long run 
-  Understand the concepts of equally likely and not equally likely; 
-  Understand that a game of chance is fair only if each player has the same chance of winning, not just a possible chance of winning; 
-  Understand that there are two ways to build probability models: by gathering data from experiments (experimental probability) and by analyzing the possible equally likely outcomes (theoretical probability); 
-  Understand that experimental probabilities are better estimates of theoretical probabilities when they are based on larger numbers of trials; 
-  Develop strategies for finding both experimental and theoretical probabilities; and 
-  Critically interpret statements of probability to make decisions or answer questions. 



 Johnnie's Math Page
  Johnnie's Math Page
 
 


