How math maps real world problems

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In summary, the attached image on a website discusses entropy and gambling, and shows a graph that represents the probability of getting a certain value. The speaker, who is not well-versed in math and science, questions the accuracy of the graph in relation to real-world situations and asks for a detailed explanation on how math applies to real-world problems. The response clarifies that while the probabilities between the green and red dots are not actually zero, they are too small to be shown on the graph.
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jackson6612
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Please remember that I'm not a math or science student - quite a layman in these areas. Therefore, please explain your reply in as much detail as possible. Thank you.


I found the attached (modified) image on this webpage:
http://gravityandlevity.wordpress.com/2009/04/01/entropy-and-gambling/

According to the the graph probability for getting a value between 'green' and 'red' dots is zero. Perhaps, it's true in mathematical terms. But I don't think in 'real' world getting a value between 'green' and 'red' dots is impossible. I'm curious to know how math maps real world problems. Please help me.
 

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The graph is an approximate representation of the numbers. The probabilities between the green and red dots are not zero. However they are so small they can't be displayed on the graph.
 

1. How is math used to solve real world problems?

Math is used to solve real world problems by providing a systematic and logical approach to understanding and quantifying the problem. By breaking down complex problems into smaller and more manageable parts, math allows us to use equations, formulas, and other mathematical concepts to find solutions or make predictions.

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