Stats: 5x More Likely to Die in Accident than Win Lottery

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In summary, the news reported that if you drive one mile to purchase a lottery ticket and then drive back home, you are five times more likely to die in an auto accident than to win the lottery. This was shared on social media and also mentioned the low chance of being attacked by a shark, regardless of location.
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Ivan Seeking
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Heard this one on the news today and had to pass it along.

If you drive one mile to purchase a lottery ticket and then drive back home again, you are five times more likely to be killed in an auto accident than to win today's big lottery.
 
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Ivan Seeking said:
Heard this one on the news today and had to pass it along.

If you drive one mile to purchase a lottery ticket and then drive back home again, you are five times more likely to be killed in an auto accident than to win today's big lottery.

:smile: :smile: :smile: :smile: :smile: I need to tell this to my mother. She always goes on and on about the lottery.
 
  • #3
So the lesson here is that one should buy five tickets per mile?

They also mentioned the likelihood of getting attacked by a shark. Now this seemed rather odd to me since it applies to someone in Ohio as well as Hawaii.
 
  • #4
My mother only gets 1, i need to tell her to re-analyize her chances!
 

FAQ: Stats: 5x More Likely to Die in Accident than Win Lottery

What does the statistic "5x More Likely to Die in Accident than Win Lottery" mean?

This statistic means that for every 1 person who wins the lottery, there are 5 people who die in accidents.

What is the significance of this statistic?

This statistic highlights the fact that the odds of winning the lottery are extremely low, while the chances of being involved in a fatal accident are much higher.

How was this statistic calculated?

This statistic was most likely calculated by comparing the number of lottery winners to the number of people who have died in accidents in a specific time period.

Is this statistic accurate?

This statistic may be accurate based on the data used to calculate it, but it is important to keep in mind that statistics can be manipulated and may not always tell the full story.

What other factors should be considered when interpreting this statistic?

Other factors that should be considered include the type of accidents being compared (e.g. car accidents vs. natural disasters), the population size, and the time period in which the data was collected.

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