A random number generator draws at random with replacement from the digits 0, 1, 2, 3, 4, 5, 6, 7, 8, 9. Find the chance that the digit 5 appears on more than 11% of the draws, if: a. 100 draws are made b. 1000 draws are made
Let X = # of 5's drawn in 100 number generated draws. so X can be 0,1,2,...99,100 X is a binomial random variable. each trial is independent, has 1/10 chance of picking a 5.
with me so far?
wrong :(
can you take a screen shot of the question online , how many decimal places round?
sorry i gave you the wrong answer
0.2969668992
let me try
i made a mistake earlier the correct command is 1 - binomcdf(100,1/10, 11) , you might have to round
are you using stata?
TI 83
ok
we want probability more than 11% of 100 draws have 5 (more than 11 draws), so we are asking P( X > 11 ) , where X = # of 5's drawn by number generator. it is easier to look at the complement P (X>11) = 1 - P(X <= 11) 1- binomialcdf(100, .10, 11)
= 0.2969668992
so whats up?
wrong :(
im pretty sure thats correct, can i see this online?
one moment
maybe we have to use stata
are you using a special calculator or something
does it say to use normal approximation
can you tell me what the correct answer should be?
at least i might be able to get the next one correct
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