You spin a spinner and the probability that the spinner will land on red is 18%. Suppose you spin the spinner 4 times. What is the probability that the spinner will land on red at least 2 times?
binomial probability for this one
at least 2 means 2 or 3 or 4 you can compute each, or else compute the probability you get no reds and subtract from 1 which would you prefer?
doesn't matter to me
am I using binomial probability
the probability you get red is .18 so the probability you get no red is .82 the probability you get no red 4 times in a row is therefore \((.82)^4\)
then the probability you get exactly one red is \[4\times (.82)^3\times (.12)\]
those are the "binomial" probabilities
you can compute those two numbers, add them, and then subtract the result from one
The answer I get is 74% but that is not an option for me. My choices are 10.1%, 11.9%, 24.3% or 63.8%.
Is the 74% that I get not reds so is my answer 24.3%
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