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Statistics of transportation saftey By Maya Pitts  And  Tyler Holley
What is Probability? 1. the quality or fact of being probable.  2. a strong likelihood or chance of something: The probability of the book's success makes us optimistic.  3. a probable event, circumstance, etc.: Our going to China is a probability.  4. Statistics.  a. the relative possibility that an event will occur, as expressed by the ratio of the number of actual occurrences to the total number of possible occurrences.  b. the relative frequency with which an event occurs or is likely to occur.
TheoreticalProbability P(E) = = n(E) Number of outcomes in event E n(S) Total number of possible outcomes
EmpiricalProbability Observed number of times E occurs P(E) = Total number of observed occurrences
Probability of Color A spinner has 4 equal sectors colored yellow, blue, green and red. After spinning the spinner, what is the probability of landing on each color?  Outcomes:   The possible outcomes of this experiment are yellow, blue, green, and red. Probabilities:   P(yellow)  =  # of ways to land on yellow  =  1 total # of colors  4     P(blue)  =  # of ways to land on blue  =  1 total # of colors  4     P(green)  =  # of ways to land on green  =  1 total # of colors  4     P(red)  =  # of ways to land on red  =  1 total # of colors  4 
Probability of Marbles A glass jar contains 6 red, 5 green, 8 blue and 3 yellow marbles. If a single marble is chosen at random from the jar, what is the probability of choosing a red marble? a green marble? a blue marble? a yellow marble?  Outcomes:   The possible outcomes of this experiment are red, green, blue and yellow. Probabilities:    P(red)  =  # of ways to choose red  =   6   =   3  total # of marbles 22 11    P(green)  =  # of ways to choose green  =   5  total # of marbles 22    P(blue)  =  # of ways to choose blue  =   8   =   4  total # of marbles 22 11    P(yellow)  =  # of ways to choose yellow  =   3  total # of marbles 22
Probability of a die A single 6-sided die is rolled. What is the probability of each outcome? What is the probability of rolling an even number? of rolling an odd number? Outcomes:   The possible outcomes of this experiment are 1, 2, 3, 4, 5 and 6.  Probabilities:    P(1)  =  # of ways to roll a 1  =  1 total # of sides 6    P(2)  =  # of ways to roll a 2  =  1 total # of sides 6    P(3)  =  # of ways to roll a 3  =  1 total # of sides 6    P(4)  =  # of ways to roll a 4  =  1 total # of sides 6    P(5)  =  # of ways to roll a 5  =  1 total # of sides 6   P(6)  =  # of ways to roll a 6  =  1 total # of sides 6   P(even)  =  # ways to roll an even number  =  3  =  1 total # of sides 6 2    P(odd)  =  # ways to roll an odd number  =  3  =  1 total # of sides 6 2
What are Statistics? A numerical value, such as standard deviation or mean, that characterizes the sample or population from which it was derived. the numerical facts or data themselves.
Probability of Dying on a highway ,[object Object]
P(not) = 308,109,706/308,109,706 –(3,188,750/308,109,706 ) = 304,920,956 ,[object Object]
Work Cited http://www.mathgoodies.com/LESSONS/VOL6/intro_probability.html www.dictionary.com http:www.bts.gov/press_releases/2009/bts056_09/html/bts056_09.html// Thinking Mathematically

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Probability Tyler And Maya

  • 1. Statistics of transportation saftey By Maya Pitts And Tyler Holley
  • 2. What is Probability? 1. the quality or fact of being probable. 2. a strong likelihood or chance of something: The probability of the book's success makes us optimistic. 3. a probable event, circumstance, etc.: Our going to China is a probability. 4. Statistics. a. the relative possibility that an event will occur, as expressed by the ratio of the number of actual occurrences to the total number of possible occurrences. b. the relative frequency with which an event occurs or is likely to occur.
  • 3. TheoreticalProbability P(E) = = n(E) Number of outcomes in event E n(S) Total number of possible outcomes
  • 4. EmpiricalProbability Observed number of times E occurs P(E) = Total number of observed occurrences
  • 5. Probability of Color A spinner has 4 equal sectors colored yellow, blue, green and red. After spinning the spinner, what is the probability of landing on each color? Outcomes:   The possible outcomes of this experiment are yellow, blue, green, and red. Probabilities:   P(yellow)  =  # of ways to land on yellow  =  1 total # of colors  4    P(blue)  =  # of ways to land on blue  =  1 total # of colors  4    P(green)  =  # of ways to land on green  =  1 total # of colors  4    P(red)  =  # of ways to land on red  =  1 total # of colors  4 
  • 6. Probability of Marbles A glass jar contains 6 red, 5 green, 8 blue and 3 yellow marbles. If a single marble is chosen at random from the jar, what is the probability of choosing a red marble? a green marble? a blue marble? a yellow marble? Outcomes:   The possible outcomes of this experiment are red, green, blue and yellow. Probabilities:   P(red)  =  # of ways to choose red  =   6   =   3  total # of marbles 22 11   P(green)  =  # of ways to choose green  =   5  total # of marbles 22   P(blue)  =  # of ways to choose blue  =   8   =   4  total # of marbles 22 11   P(yellow)  =  # of ways to choose yellow  =   3  total # of marbles 22
  • 7. Probability of a die A single 6-sided die is rolled. What is the probability of each outcome? What is the probability of rolling an even number? of rolling an odd number? Outcomes:   The possible outcomes of this experiment are 1, 2, 3, 4, 5 and 6. Probabilities:   P(1)  =  # of ways to roll a 1  =  1 total # of sides 6   P(2)  =  # of ways to roll a 2  =  1 total # of sides 6   P(3)  =  # of ways to roll a 3  =  1 total # of sides 6   P(4)  =  # of ways to roll a 4  =  1 total # of sides 6   P(5)  =  # of ways to roll a 5  =  1 total # of sides 6   P(6)  =  # of ways to roll a 6  =  1 total # of sides 6   P(even)  =  # ways to roll an even number  =  3  =  1 total # of sides 6 2   P(odd)  =  # ways to roll an odd number  =  3  =  1 total # of sides 6 2
  • 8. What are Statistics? A numerical value, such as standard deviation or mean, that characterizes the sample or population from which it was derived. the numerical facts or data themselves.
  • 9.
  • 10.
  • 11. Work Cited http://www.mathgoodies.com/LESSONS/VOL6/intro_probability.html www.dictionary.com http:www.bts.gov/press_releases/2009/bts056_09/html/bts056_09.html// Thinking Mathematically