Question

In: Statistics and Probability

below is a breakdown of student responses to whether they approve of the current healthcare system...

below is a breakdown of student responses to whether they approve of the current healthcare system

yes no unsure
men 40 35 28
woman 68 41 34

Find Each Probability

a. P(yes)

b. P(Men & Unsure)

c. P(Woman or No)

d. P(Unsure/Man)

e.P(Man/Unsure

f.P(Yes or Unsure)

g. P(No or Man)

h. If 2 people are selected, find the probability that they both said no.

Solutions

Expert Solution

(Since there are more than 4 parts i will answer first 4 as per policy)

total no. of responses = 40+35+28+68+41+34 = 246

a.

P(yes) = (total no. of responses "yes")/(total no. of responses)

= (40+68)/ 246

= 108/246

= 0.4390

P(yes) = 0.4390

b.

P(men , unsure) = (total no. of men responding "unsure")/(total no. of responses)

= 28/246

= 0.1138 u

P(men , unsure) = 0.1626

c.

P(woman or no) = (total responses by woman or that are no)/(total no. of responses)

= (68+41+34+35)/246

= 0.7236

P(woman or no) = 0.7236

d.

P(unsure / man) = (total no. of men responding "unsure")/(total no. of responses by men)

= 28/(40+35+28)

= 0.2718

P(unsure / man) = 0.2718

(please UPVOTE)


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