Highest number and lowest number it can be

The highest and lowest number probability
USE LOGIC

Remember our two most famous probability examples:

Remember the dice and coin famous chances image

$probability=1/6=0.167$ $probability=1/2=0.5$

But what would these examples be if you could have the perfect outcome, the perfect probability.

What’s the largest number this could be if you have the perfect outcome each time?

$Probability = (The\ n\umber\ of\ RIGHT\ answers)/(The\ n\umber\ of\ALL\ possibl\e\ answers$

$Probability = 1/1 \ \ \ ((on\e\ right\ answer))/((only\ on\e\ possibl\e\ solution\))=1$

This is the most successful probability can be i.e. 1

i.e. Certain probability get correct answer = 1

What’s the smallest number this could be if you have the worst outcome each time?

$Probability = (The\ n\umber\ of\ RIGHT\ answers)/(The\ n\umber\ of\ALL\ possibl\e\ answers$

$Probability =(on\e\ right\ answer)/(Lets\ say\ 1\ million\ possibilities\)=0.000,001$

$approx\Zero$

i.e. absolute probability of losing would be answer = zero

Summary:

Certain to happen = 1

Certain NOT to happen = 0

NOTE:

The probability of an event not occurring is 1 (certain probability) minus the probability of it occurring.

Example:

If there was a 0.4 probability of rain (40% chance of rain), there is a 0.6 probability it will not rain (60% chance rain won’t occur). (1 - 0.4 = 0.6).