Question

The following tree diagram shows the probabilities of a Multi-Stage Experiment where a marble is chosen at random, then a second is chosen without replacing the first. Using the Multiplication Rule for Probabilities for Tree diagrams, select the fractions that would be multiplied together to find the probability of drawing a blue marble, followed by a green marble.\\ \frac{4}{11} \quad \frac{3}{10} \frac{7}{11} \quad \frac{4}{10} \frac{14}{55} \frac{7}{11} \frac{7}{10} \frac{3}{10}

          The following tree diagram shows the probabilities of a Multi-Stage Experiment where a marble is chosen at random, then a second is chosen without replacing the first. Using the Multiplication Rule for Probabilities for Tree diagrams, select the fractions that would be multiplied together to find the probability of drawing a blue marble, followed by a green marble.\\
\frac{4}{11} \quad \frac{3}{10}
\frac{7}{11} \quad \frac{4}{10}
\frac{14}{55}
\frac{7}{11}
\frac{7}{10}
\frac{3}{10}

$The following tree diagram shows the probabilities of a Multi-Stage Experiment where a marble is chosen at random, then a second is chosen without replacing the first. Using the Multiplication Rule for Probabilities for Tree diagrams, select the fractions that would be multiplied together to find the probability of drawing a blue marble, followed by a green marble. (4)/(11) (3)/(10) (7)/(11) (4)/(10) (14)/(55) (7)/(11) (7)/(10) (3)/(10)$

Added by Milagros J.

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