Here' the answer to the question. Please let me know in case you've doubts.
p(pink) = .38
p(not pink) = 1-.38 = .62
n = 3
The above can be treated as params of binomial distribution.
Hence, if we pick 3 respondents at random the possibility at least one chose pink is:
P(X>=1) = P(X=1,2,3)
= P(X=1) + P(X=2) + P(X=3)
= 3C1 * .38^1 *.62^2 + 3C2* .38^2 *.62^1 + 3C3* .38^3 *.62^0
= 0.7617
So, probability at least one choose pink is 0.7617
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