ec 2






What is the total number of people in the ratio of 1 person who gets the syndrome?

The final equation made the new ratio:

4,300,000 : 0.019 people (0 people)

This means in his case, of 4.3 million people, zero people will get the syndrome.


To find the exact number of total people to 1,
you would use 1, then divide it by 0.019. Following, you would need to multiply the result by 4.3 million people:

1 / 0.019 = 52.632

52.632 x 4.3 million = 226,317,600 people



OR:



? = 226,317,600

The ratio is:

226,317,600 : 1

That means in his case, out of 226 million people, 1 person gets the syndrome.

There's more. This equation includes the number of "likely" car accidents. What about the number for "unlikely" illnesses to be more accurate? I would make a guesstimate -- from "Proba A" and "7% c" you can see my guesstimates are pretty sufficient. For an "unlikely" syndrome, I would double that number. Or, you can take .00075 of the equation and divide by 2. Either way gets the same number:

226,317,600 x 2 = 452,635,200 people

That means in his case, out of about 500 million people, 1 person gets it. It's about half a billion people.
That's not it. There's even more. Further consideration to the equation, I found I left out 1 number. This is a quick blog, so I can explain this number at a later time. Again, it will be given the percent as a number of a "likely" car accident. I'll write the whole equation down. Hopefully, you can figure it out:

( 0.00075 / 2 ) x 0.15 x .009 x .46 x .95 x .05 x .03 x 1.00 x 4,300,000 = 0.001427

1 / 0.001427 = 700.8

700.8 x 4.3 million = 3,013,440,000 people


Ratio:
3 billion people : 1 person

So, in his case of 3 billion people he is the 1 person who has gotten it.
What is 3 billion people? That's 1/3 the population of the world.
(1/3 the world population is actually 2,660,000,000.)

The ratio is:
1/3 world population : 1

I find that funny.
Or, in this case he is 1 of 3 people who can get it in the whole world.
This is a real calculated estimate.


Hope these were nice to read. Find a cozy summer.



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-- June 25, 2023 | May 19, 2023 PST