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Which number represents the probability of an event that is impossible to occur?
0

(13)/(10)

(93)/(100)

(11)/(100)

Which number represents the probability of an event that is impossible to occur? $\newline$ $0$ $\newline$ $\frac{13}{10}$ $\newline$ $\frac{93}{100}$ $\newline$ $\frac{11}{100}$

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Multiplication with rational exponents

Full solution

Q. Which number represents the probability of an event that is impossible to occur?

\newline

0

\newline

\frac{13}{10}

\newline

\frac{93}{100}

\newline

\frac{11}{100}

Understand Probability Concept: Understand the concept of probability for an impossible event. The probability of an event is a measure of the likelihood that the event will occur. Probabilities range from $0$ to $1$ , where $0$ represents an impossible event and $1$ represents a certain event.
Identify Impossible Event Number: Identify the number that represents an impossible event. $\newline$ Among the given options, the number that represents an impossible event is $0$ , because a probability of $0$ means that there is no chance of the event occurring.
Check Other Options: Check the other options to confirm they do not represent an impossible event. $\newline$ $(13)/(10)$ is greater than $1$ , which is not a valid probability value. $\newline$ $(93)/(100)$ and $(11)/(100)$ are both between $0$ and $1$ , indicating that these events are possible, albeit with different likelihoods.
Conclude Correct Answer: Conclude with the correct answer. $\newline$ Since an impossible event has a probability of $0$ , the correct answer is $0$ .

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