Question

According to a theory in genetics, if tall and colorful plants are crossed with short and colorless plants, four types of plants will result: tall and colorful, tall and colorless, short and colorful, and short and colorless, with corresponding probabilities of $\frac{5}{16}$, $\frac{4}{16}$, $\frac{1}{16}$, and $\frac{6}{16}$. In a multinomial experiment, if 10 plants are selected, find the probability that 5 will be tall and colorful, 2 will be tall and colorless, 1 will be short and colorful, and 2 will be short and colorless. The probability is (Round to three decimal places as needed.)

          According to a theory in genetics, if tall and colorful plants are crossed with short and colorless plants, four types of plants will result: tall and colorful, tall and colorless, short and colorful, and short and colorless, with corresponding probabilities of $\frac{5}{16}$, $\frac{4}{16}$, $\frac{1}{16}$, and $\frac{6}{16}$. In a multinomial experiment, if 10 plants are selected, find the probability that 5 will be tall and colorful, 2 will be tall and colorless, 1 will be short and colorful, and 2 will be short and colorless.
The probability is 
(Round to three decimal places as needed.)

According to a theory in genetics, if tall and colorful plants are crossed with short and colorless plants, four types of plants will result: tall and colorful, tall and colorless, short and colorful, and short and colorless, with corresponding probabilities of (5)/(16), (4)/(16), (1)/(16), and (6)/(16). In a multinomial experiment, if 10 plants are selected, find the probability that 5 will be tall and colorful, 2 will be tall and colorless, 1 will be short and colorful, and 2 will be short and colorless.
The probability is
(Round to three decimal places as needed.)

Added by David G.

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