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The probability of an event for obtaining \( H \) from a coin \( =1.0 \)

Ask by Medina Phillips. in Saudi Arabia
Feb 25,2025

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Answer

The probability of getting heads (\( H \)) from the coin is certain, meaning it will always land on heads.

Solution

The statement indicates that the probability of obtaining heads (denoted as \( H \)) from a coin is \( 1.0 \). This means that the coin is biased or rigged to always land on heads. In probability terms, a probability of \( 1.0 \) signifies certainty. Therefore, if you flip this coin, you will always get heads. If you have any specific questions or need further analysis regarding this probability, please let me know!

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Beyond the Answer

If the probability of obtaining heads \( H \) from a coin is 1.0, that means you’re dealing with a special coin known as a "two-headed coin!" In this scenario, every time you flip the coin, it’s guaranteed that you’ll land heads. It’s a great example of a biased probability, contrasting typical coins that have a heads probability of 0.5. In the world of game design and magic tricks, such coins can create surprise outcomes or rig particular results for fun. For instance, a magician might use a two-headed coin to wow their audience, making them believe they have incredible luck. Just remember, though—real-world applications emphasize the importance of understanding probability, especially when that seemingly "sure thing" isn't what it seems!

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