math question

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  • 70kgman
    SBR MVP
    • 01-31-10
    • 4354

    #1
    math question
    Lets say event A has a 29.7% chance of happening. and event B has a 42.8% chance of happening. What math is involved in finding out what the chance of EITHER happening is?

    Sorry if this is a dumb question. I am drawing a blank, and I have been out of school for a decade. ha.
  • Pecos Bill
    SBR MVP
    • 05-27-09
    • 1958

    #2
    add the two
    Comment
    • OverUnder
      SBR MVP
      • 12-31-09
      • 3126

      #3
      72.5 %
      Comment
      • 70kgman
        SBR MVP
        • 01-31-10
        • 4354

        #4
        edit
        Comment
        • Pecos Bill
          SBR MVP
          • 05-27-09
          • 1958

          #5
          Are ppl really this dumb?
          Comment
          • Philavanh
            SBR MVP
            • 08-18-06
            • 2800

            #6
            add them
            Comment
            • mathdotcom
              SBR Posting Legend
              • 03-24-08
              • 11689

              #7
              Add the two only if events A and B are independent. Otherwise you also have to subtract the probability of both happening.

              Comment
              • Pecos Bill
                SBR MVP
                • 05-27-09
                • 1958

                #8
                haha dude drew a blank
                Comment
                • forsberg21
                  SBR MVP
                  • 09-23-09
                  • 1851

                  #9
                  Depends on if the events are independent or not.
                  Comment
                  • 70kgman
                    SBR MVP
                    • 01-31-10
                    • 4354

                    #10
                    Yes, they are independent.
                    Comment
                    • 70kgman
                      SBR MVP
                      • 01-31-10
                      • 4354

                      #11
                      Maybe I worded it wrong. Getting heads on at least one of two coin flips is 75%, yes? If I just add 50% + 50% like you told me to do, that is 100% which obviously isn't correct, I am looking for the math involved that gets the 75%.
                      Comment
                      • forsberg21
                        SBR MVP
                        • 09-23-09
                        • 1851

                        #12
                        Originally posted by 70kgman
                        Yes, they are independent.
                        Ok, so if they're independent, you just add the probabilities together. <--- IGNORE

                        EDIT: SEE EXPLANATION BELOW, INVOLVES 1 - PROBABILITIES OF NOT HAPPENING MULTIPLIED TOGETHER.
                        Comment
                        • whatsgood5
                          Restricted User
                          • 10-13-09
                          • 15359

                          #13
                          I'll join in with another probably stupid question, but what if both events are over 50% chance???
                          Comment
                          • Rich Boy
                            SBR Hall of Famer
                            • 02-01-09
                            • 9714

                            #14
                            Originally posted by 70kgman
                            Maybe I worded it wrong. Getting heads on at least one of two coin flips is 75%, yes? If I just add 50% + 50% like you told me to do, that is 100% which obviously isn't correct, I am looking for the math involved that gets the 75%.
                            Its quite simple really... You just need to look at this another way...

                            Getting heads on at least 1 of 2 coin flips is 75%

                            If you know the odds of getting tails on both coin flips (0.50*0.50=0.25) Thats 25% chance of 2 tails in a row.

                            So 1-.25 = .75 = 75% chance that 2 tails in a row DOESNT happen

                            So both heads are 25%, heads then tails is 25% and tails then heads is 25%

                            25+25+25 = 75%
                            Comment
                            • Rich Boy
                              SBR Hall of Famer
                              • 02-01-09
                              • 9714

                              #15
                              If you want EXACTLY 1 heads in 2 coin flips, that would be 50%

                              heads then tails = 25%
                              tails then heads = 25%
                              Comment
                              • OverUnder
                                SBR MVP
                                • 12-31-09
                                • 3126

                                #16
                                Originally posted by whatsgood5
                                I'll join in with another probably stupid question, but what if both events are over 50% chance???
                                event a 58%
                                event b 55%

                                probability = 113/200
                                Comment
                                • Justin7
                                  SBR Hall of Famer
                                  • 07-31-06
                                  • 8577

                                  #17
                                  If they are independent, calculate the odds of NEITHER happening.
                                  (1-0.297 ) * (1-0.426 )

                                  The odds of either or both happening are 1 - that number.
                                  Comment
                                  • whatsgood5
                                    Restricted User
                                    • 10-13-09
                                    • 15359

                                    #18
                                    Originally posted by OverUnder
                                    event a 58% event b 55% probability = 113/200
                                    Then wouldn't his be 72.5/200?
                                    Comment
                                    • Rich Boy
                                      SBR Hall of Famer
                                      • 02-01-09
                                      • 9714

                                      #19
                                      Originally posted by whatsgood5
                                      I'll join in with another probably stupid question, but what if both events are over 50% chance???
                                      If that were the case both events would be dependent on one another so you would have to subtract the overlap before doing the math.
                                      Comment
                                      • forsberg21
                                        SBR MVP
                                        • 09-23-09
                                        • 1851

                                        #20
                                        Originally posted by whatsgood5
                                        I'll join in with another probably stupid question, but what if both events are over 50% chance???
                                        Let's say A = chance of rain on Monday = 70%, B = chance of rain on Tuesday = 70%

                                        You want to find out the chance of EITHER happening. So you take the probability of BOTH NOT HAPPENING minus 1. 30% x 30% = 9%.

                                        1 - 9% = 1 - 0.09 = 91%

                                        So the chances of either event happening is 91%.

                                        For the example in the first post of this thread, you do the same.
                                        Comment
                                        • whatsgood5
                                          Restricted User
                                          • 10-13-09
                                          • 15359

                                          #21
                                          My head hurts.

                                          Thanks for trying to clear it up for me though fellas, that last post did help me out a bit.
                                          Comment
                                          • 70kgman
                                            SBR MVP
                                            • 01-31-10
                                            • 4354

                                            #22
                                            Originally posted by forsberg21
                                            Let's say A = chance of rain on Monday = 70%, B = chance of rain on Tuesday = 70%

                                            You want to find out the chance of EITHER happening. So you take the probability of BOTH NOT HAPPENING minus 1. 30% x 30% = 9%.

                                            1 - 9% = 1 - 0.09 = 91%

                                            So the chances of either event happening is 91%.

                                            For the example in the first post of this thread, you do the same.

                                            That is the answer I was looking for. thanks.
                                            Comment
                                            • Cheme82
                                              SBR Hall of Famer
                                              • 09-03-08
                                              • 7823

                                              #23
                                              About 60%
                                              Comment
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