a.) Probability of drawing two queens in a row (a queen and a queen) without replacement = 0.00452
b.) Probability of drawing two queens in a row (a queen and a queen) with replacement = 0.00592
c.) Chances of drawing two queens in a row better with replacement
Define Probability
Simply put, probability is the likelihood that something will occur.
When we don't know how an event will turn out, we can discuss the likelihood or likelihood of several outcomes.Statistics is the study of events that follow a probability distribution.
Given,
Total possible outcome = 52
There are 4 queens in a deck of 52 cards
a.)
Find, Probability of drawing two queens in a row (a queen and a queen) without replacement.
let, P stands for probability.
P (of drawing 1st queen) = 4 / 52
P(of drawing 2nd queen) = 3 / 51
P(drawing 2 queens in a row without replacement) = 4 / 52 * 3 / 51
= 0.000452
Hence, Probability of drawing two queens in a row (a queen and a queen) without replacement = 0.00452
b.)
Find, Probability of drawing two queens in a row (a queen and a queen) with replacement
P (of drawing 1st queen) = 4 / 52
P(of drawing 2nd queen) = 4 / 52
P(drawing 2 queens in a row with replacement) = 4 / 52 * 4 / 52
= 0.00592
Probability of drawing two queens in a row (a queen and a queen) with replacement = 0.00592
c.) Hence, the probability of with replacement is more so that's why
chances of drawing two queens in a row better with replacement
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