Q4W8_FinalDemo_PPT the chances probability
- 3. Inourpreviousexploration, whatwehavelearned? Point 1 Point 2 Point 3 Point 4 1.used to organize outcomes from the experiment from putting them into rows and columns.
- 4. Inourpreviousexploration, whatdowehavelearned? Point 1 Point 2 Point 3 Point 4 1.used to organize outcomes from the experiment from putting them into rows and columns. Tabular Method
- 5. Inourpreviousexploration, whatdowehavelearned? Point 1 Point 2 Point 3 Point 4 2. allows us to see all possible outcomes of an event and calculate the probability. Tabular Method
- 6. Inourpreviousexploration, whatdowehavelearned? Point 1 Point 2 Point 3 Point 4 2. allows us to see all possible outcomes of an event and calculate the probability. Tabular Method TREE DIAGRAM
- 7. Inourpreviousexploration, whatdowehavelearned? Point 1 Point 2 Point 3 Point 4 3. organizes outcomes and groups them in a systematic way for easier enumeration of results. Tabular Method TREE DIAGRAM
- 8. Inourpreviousexploration, whatdowehavelearned? Point 1 Point 2 Point 3 Point 4 3. organizes outcomes and groups them in a systematic way for easier enumeration of results. Tabular Method TREE DIAGRAM SYSTEMatic listing
- 9. Inourpreviousexploration, whatdowehavelearned? Point 1 Point 2 Point 3 Point 4 4. identifies the total number of possible final selections or outcomes by multiplying the number of choices for each decision. Tabular Method TREE DIAGRAM SYSTEMatic listing
- 10. Inourpreviousexploration, whatdowehavelearned? Point 1 Point 2 Point 3 Point 4 4. identifies the total number of possible final selections or outcomes by multiplying the number of choices for each decision. Tabular Method TREE DIAGRAM SYSTEMatic listing Fundamental counting principle
- 12. BoOT’s Birthday present! Boots is such a good friend of mine and today, I have a big surprise to him on surprise hill.
- 13. Letusexplore! obstacle 1 obstacle 2 obstacle 3 Surprise hill
- 14. Backpack & MaP
- 15. Backpack & MaP
- 16. Map Obstacle 1 Obstacle 2 Obstacle 3 Surprise hill tunnel Misleading forest Drowning river
- 18. Do you see the Tunnel?
- 20. tunnel Tunnel Keeper: For you to be able to pass through the tunnel, you have to answer the question, “What is our topic all about?” You will be guided by the following questions:
- 21. Tunnel keeper: : By rolling a die, what did we get? : If I roll this die again, what is the probability of getting a 5? : By rolling a colored die, what color did we get? : If I roll this die again, what is the probability of getting a color blue? : By tossing a coin, what did we get? : If I toss this coin again, what is the probability of getting a head?
- 22. Tunnel keeper: From this, what do you think is our topic for today?
- 23. Tunnel keeper: From this, what do you think is out topic for today? Finding the probability of a simple event
- 24. Tunnel keeper: From this, what do you think is out topic for today? Finding the probability of a simple event “You may now pass the tunnel. Farewell!”
- 26. Do you see the Misleading Forest?
- 27. Misleading forest Groot: “I am Groot, the knowledgeable guardian of this forest. You can’t pass through this forest unless you absorb all the learnings inside this forest.”
- 28. Groot: Probability is the measure of likelihood or chance that an event will happen or occur. Probabilities are written as fractions or decimals from 0 to 1 or as percent from 0% to 100%. The higher an event‘s probability, the more likely that the event is to happen.
- 29. Groot: A Simple Event is one that can only happen in one way - in other words, it has a single outcome. Probability of simple event can be calculated using the formula: P (event) = , In symbol P(E) = , where E is the event, n(E) is the number of favorable outcomes, while n(S) is the total number of possible outcomes of an experiment or the total number of outcomes in the sample space.
- 30. Groot: P (event) = , Example: If you flip a coin once, what is the probability of getting a head? P(E) = where: P(E) is the probability of the event (H). n(E) is the number of getting a head. n(S) is the total number of possible outcomes. P(H) = . So, the probability of getting a head in flipping a coin once is .
- 31. Groot: Example: 5 blue balls, 2 orange balls, and 3 white balls. What is the probability of picking an orange ball?
- 32. Groot: Example: 5 blue balls, 2 orange balls, and 3 white balls. What is the probability of picking an orange ball? P(O) = = . So, the probability of getting an orange ball is .
- 33. Groot: Example: Using our Magic Wheel, Calculate the probability of each event: 1. P(1) 2. P(black) 3. P(white) 4. P(odd numbers)
- 34. Groot: Example: Using our Magic Wheel, Calculate the probability of each event: 1. P(1) = 1/8 2. P(black) = 3. P(white) = 4. P(odd numbers) =
- 35. Groot: Example: Using our Magic Wheel, Calculate the probability of each event: 1. P(1) = 1/8 2. P(black) = 1/2 3. P(white) = 4. P(odd numbers) =
- 36. Groot: Example: Using our Magic Wheel, Calculate the probability of each event: 1. P(1) = 1/8 2. P(black) = 1/2 3. P(white) = 1/2 4. P(odd numbers) =
- 37. Groot: Example: Using our Magic Wheel, Calculate the probability of each event: 1. P(1) = 1/8 2. P(black) = 1/2 3. P(white) = 1/2 4. P(odd numbers) = 1/2
- 38. Misleading forest Groot: “It looks like you have already absorb all the knowledge that this forest could give to you, you may now pass.”
- 40. Do you see the Drowning River?
- 41. Drowning river Crocoman: “I am Crocoman, the patrol guardian of this river. You can only pass this river after you give a plausible reason for the given scenario.”
- 42. Drowning river Crocoman: Jannah is hungry and has only 50 pesos left on her pocket and she is confused if she should bet on the ripa because of the many prizes that can be received if she wins it. She wants to know how likely she is to win if she bets on it. What is the probability of Jannah in winning the ripa if it will be run using bingo shaker that has 1-75 numbers on it. She is planning to pick number 9 because it is her favorite number. What do you think Jannah should do? Take a bet or not?
- 43. Drowning river Crocoman: Jannah is hungry and has 50 pesos left on her pocket and she is confused if she should bet on the ripa because of the many prizes that can be received if she wins it. She wants to know how likely she is to win if she bets on it. What is the probability of Jannah in winning the ripa if it will be run using bingo shaker that has 1-75 numbers on it. She is planning to pick number 9 because it is her favorite number. What do you think Jannah should do? Take a bet or not? P(9) = . So, the probability of Jannah in winning the ripa is .
- 44. Drowning river Crocoman: “You may now pass the drowning river. Take care!”
- 46. Do you see Surprise Hill?
- 47. Whiledoraandbootsareontheirwaytosurprisehill,theyrealize somethingalthroughouttheirexploration 1. Ifaneventhasaprobabilityof0,or0%,thenitwillnever happen or it is impossible to happen. Example: A 7 turningupinarollingadieonce. 2. If an event has a probability of 0.5 or 50%, then the eventhasthesamechanceorevenchancetohappen or not to happen. Example: Winning in playing chess withyourfriend.
- 48. Whiledoraandbootsareontheirwaytosurprisehill,theyrealize somethingalthroughouttheirexploration 3. If an event has a probability of 1, or 100%, then the event is certaintohappen. Example: If today is Monday, the probability that tomorrow is Tuesday is 1. Therefore, the event that tomorrow will be a TuesdayiftodayisMondayisacertainevent. 4. The sum of the probabilities of all the outcomes of an experimentis1. Example: If you flip a fair coin once, there are two possible outcomes,aheadoratail.
- 49. Oh no! Swiper!
- 56. Thank you for listening Boots Swiper dora