ANSWER G) Forty one percent of Manhattan High (girls school) plan to dressed up as princesses for Halloween. You randomly select five girls and ask them whether they plan on dressing up as a princess on Halloween . the random variable X represents the number of Manhattan High girls who plan to get dressed up as a princess. d) construct a probability distribution e) graph the probability ditribution using a histogram and descripe its shape. f) what is the probability that 2 or 3 Manhattan HIgh students get dressed up as a princess on Halloween G) find the mean, variance and standard deviation of the probability distribution and interpret the results.
ANSWER G) Forty one percent of Manhattan High (girls school) plan to dressed up as princesses for Halloween. You randomly select five girls and ask them whether they plan on dressing up as a princess on Halloween . the random variable X represents the number of Manhattan High girls who plan to get dressed up as a princess. d) construct a probability distribution e) graph the probability ditribution using a histogram and descripe its shape. f) what is the probability that 2 or 3 Manhattan HIgh students get dressed up as a princess on Halloween G) find the mean, variance and standard deviation of the probability distribution and interpret the results.
Chapter8: Sequences, Series,and Probability
Section8.7: Probability
Problem 4ECP: Show that the probability of drawing a club at random from a standard deck of 52 playing cards is...
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ANSWER G)
Forty one percent of Manhattan High (girls school) plan to dressed up as princesses for Halloween. You randomly select five girls and ask them whether they plan on dressing up as a princess on Halloween . the random variable X represents the number of Manhattan High girls who plan to get dressed up as a princess.
d) construct a probability distribution
e) graph the probability ditribution using a histogram and descripe its shape.
f) what is the probability that 2 or 3 Manhattan HIgh students get dressed up as a princess on Halloween
G) find the mean, variance and standard deviation of the probability distribution and interpret the results.
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