Suppose an unfair coin comes up heads 338 of the time if it

Suppose an unfair coin comes up heads 33.8% of the time if it is flipped. It the coin is flipped 14 times, what is the probability that: it comes up tails exactly 10 times? it comes up heads fewer than 3 times?

Solution

a)p=1-(33.8/100) =0.662

n=14

x=10

P(x=10) =14C10(0.662)10(1-0.662)14-10

P(x=10) =0.2111936

probability that it comes up tails exactly 10 times is 0.2111936

b)

p=(33.8/100) =0.338

n=14

x<=3

P(x<3) =[14C00.33800.66214]+[14C10.33810.66213]+[14C20.33820.66212]

P(x<3) =0.0989464

probability that it comes up heads fewer than 3 times is 0.0989464

 Suppose an unfair coin comes up heads 33.8% of the time if it is flipped. It the coin is flipped 14 times, what is the probability that: it comes up tails exac

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