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    If a person who does not know typing is asked to type the manuscript of a book, the probability of the event that he will type it correctly without an
    Question

    If a person who does not know typing is asked to type the manuscript of a book, the probability of the event that he will type it correctly without any mistake is ....

    A.

    1

    B.

    0

    C.

    3/4

    D.

    2/3

    Correct option is B

    The correct answer is (b).

    Introduction 

    In probability theory, an event that is logically or practically impossible to occur is assigned a probability of zero.

    Typing an entire manuscript without a single mistake requires specific skill, intent, and structured knowledge.

    For an individual who does not know how to type, producing an error-free book manuscript randomly is considered an impossible event.

    Information Booster
    • Probability is quantified as a number between 0 and 1, where 0 indicates impossibility and 1 indicates absolute certainty.
    • This problem illustrates the concept of an "impossible event" in classical probability applications.
    • Typing a manuscript involves thousands of keystrokes forming structured, meaningful syntax and grammar.
    • The Infinite Monkey Theorem states that a monkey hitting keys at random for an infinite amount of time will almost surely type a specific text, but the probability over a finite timeline is practically zero.
    • Given the constraints of reality, a human striking keys without knowing typing mechanics guarantees massive errors.
    • Therefore, the chance of a perfectly correct outcome under these conditions is rigorously evaluated as zero.
    Additional Knowledge
    • Option A (1): A probability of 1 represents an absolutely certain event. A person who doesn't know typing is definitely not guaranteed to type flawlessly.
    • Option C (3/4): This fraction implies a 75% chance of success, which is absurdly high for an entirely random, unskilled attempt at a complex task.
    • Option D (2/3): This indicates a roughly 66.6% chance of success, which again falsely assumes the unskilled typist has a high likelihood of random perfection.

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