More Info \begin{tabular}{|lc|} \hline Color & Probability \\ Red & 0.2 \\ Green & -0.3 \\ Blue & 0.2 \\ Brown & 0.3 \\ Yellow & 0.2 \\ Orange & 0.4 \end{tabular}
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- Probabilities must be non-negative and cannot exceed 1. In the given table, the probability for Green is -0.3, which is not possible. This needs to be corrected or clarified. Show more…
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The maker of a popular chocolate candy that is covered in a thin colored shell has released information about the overall color proportions in its production of the candy, which is summarized in the following table. $$\begin{array}{|c|c|c|c|c|c|c|c|}\hline \text { Color } & {\text { Brown }} & {\text { Red }} & {\text { Yellow }} & {\text { Green }} & {\text { Orange }} & {\text { Tan }} \\ \hline \text { Proportion } & {0.3} & {0.2} & {0.2} & {0.1} & {0.1} & {0.1} \\ \hline\end{array}$$ In Exercises 11–16, a single candy of this type is selected at random from a newly opened bag. What is the probability that the candy has the given color(s)? Red, green, or orange
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Probability
A manufacturer of colored chocolate candies specifies the proportion for each color on its website. A sample of randomly selected 107 candies was taken, with the following result: (b) Calculate the expected count for each color: (use 2 decimals.) Color Yellow Red Blue Brown Orange Green Specified % 14% 12% 23% 15% 19% 17% Observed count 26 25 11 21 14 10
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Compute the expected counts for each color: Color Frequency Expected Count Brown 59 Yellow 63 Red 55 Blue 60 Orange 85 Green 65
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