Brianna buys a ticket for a raffle with several prizes. The probability that she wins a prize is (1)/(8). Which word or phrase describes the probability that Brianna will win a prize? likely impossible unlikely an equal chance or 50-50

Given Probability Description: We are given the probability that Brianna wins a prize as $ \frac{1}{8} $. To describe this probability in words, we need to understand what $ \frac{1}{8} $ represents in terms of likelihood.Average Winning Frequency: The probability of $ \frac{1}{8} $ means that if Brianna were to play the raffle 8 times, on average, she would win once. This is a low probability event.Comparison with Options: Comparing the given probability to the provided options, we can rule out ＂likely＂ because $ \frac{1}{8} $ is not a high probability. It is much less than $ \frac{1}{2} $, which is typically considered the threshold for an event being ＂likely.＂Not Impossible Probability: The probability is not ＂impossible＂ because $ \frac{1}{8} $ is greater than 0. An impossible event has a probability of 0.Not 50-50 Chance: The probability is also not ＂an equal chance or 50-50＂ because $ \frac{1}{8} $ is significantly less than $ \frac{1}{2} $.Most Appropriate Description: Therefore, the most appropriate description for a probability of $ \frac{1}{8} $ is ＂unlikely,＂ as it indicates a low chance of occurring but is not impossible.

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Brianna buys a ticket for a raffle with several prizes. The probability that she wins a prize is
(1)/(8). Which word or phrase describes the probability that Brianna will win a prize?
likely
impossible
unlikely
an equal chance or 50-50

Brianna buys a ticket for a raffle with several prizes. The probability that she wins a prize is $\frac{1}{8}$ . Which word or phrase describes the probability that Brianna will win a prize? $\newline$ likely $\newline$ impossible $\newline$ unlikely $\newline$ an equal chance or $50$ $-50$

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Math Problems

Algebra 2

Find probabilities using the addition rule

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Q. Brianna buys a ticket for a raffle with several prizes. The probability that she wins a prize is

\frac{1}{8}

. Which word or phrase describes the probability that Brianna will win a prize?

\newline

likely

\newline

impossible

\newline

unlikely

\newline

an equal chance or

50

-50

Given Probability Description: We are given the probability that Brianna wins a prize as $\frac{1}{8}$ . To describe this probability in words, we need to understand what $\frac{1}{8}$ represents in terms of likelihood.
Average Winning Frequency: The probability of $\frac{1}{8}$ means that if Brianna were to play the raffle $8$ times, on average, she would win once. This is a low probability event.
Comparison with Options: Comparing the given probability to the provided options, we can rule out ＂likely＂ because $\frac{1}{8}$ is not a high probability. It is much less than $\frac{1}{2}$ , which is typically considered the threshold for an event being ＂likely.＂
Not Impossible Probability: The probability is not ＂impossible＂ because $\frac{1}{8}$ is greater than $0$ . An impossible event has a probability of $0$ .
Not $50$ $-50$ Chance: The probability is also not ＂an equal chance or $50$ $-50$ ＂ because $\frac{1}{8}$ is significantly less than $\frac{1}{2}$ .
Most Appropriate Description: Therefore, the most appropriate description for a probability of $\frac{1}{8}$ is ＂unlikely,＂ as it indicates a low chance of occurring but is not impossible.