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Bismuth83
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Can someone explain this?

Actually I looked into this some more:

Least Probability
The least possible probability that both events occur is calculated when the events are as mutually exclusive as possible, given their individual probabilities. Since probabilities cannot be negative, we use the formula:
Least Probability=max⁡(0,P(A)+P(B)−1)\text{Least Probability} = \max(0, P(A) + P(B) - 1)Least Probability=max(0,P(A)+P(B)−1)
Applying the values:
Least Probability=max⁡(0,0.8+0.9−1)=max⁡(0,0.7)=0.7 or 70%\text{Least Probability} = \max(0, 0.8 + 0.9 - 1) = \max(0, 0.7) = 0.7 \text{ or } 70\%Least Probability=max(0,0.8+0.9−1)=max(0,0.7)=0.7 or 70%
[hr]
Greatest Probability
The greatest possible probability occurs when the events are fully dependent (i.e., the occurrence of one ensures the occurrence of the other). The maximum probability is the lesser of the two individual probabilities:
Greatest Probability=min⁡(P(A),P(B))\text{Greatest Probability} = \min(P(A), P(B))Greatest Probability=min(P(A),P(B))
Applying the values:
Greatest Probability=min⁡(0.8,0.9)=0.8 or 80%\text{Greatest Probability} = \min(0.8, 0.9) = 0.8 \text{ or } 80\%Greatest Probability=min(0.8,0.9)=0.8 or 80%
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Bunuel KarishmaB bb chetan2u Bismuth83 Could you help explain this?
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