Binomial probability with TI-84 binomcdf function

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The discussion centers on calculating the probability of rolling at least two 4s when a fair die is tossed seven times, using the TI-84's binomcdf function. The calculation involves determining p(2<=x<=7) by subtracting the cumulative probability of rolling 0 or 1 four from 1, resulting in a probability of 0.330. A participant confirms that the use of the binomcdf function is appropriate and agrees with the calculated answer. The conversation highlights the effectiveness of the TI-84 for binomial probability problems. Overall, the method and result are validated by peers in the discussion.
battery88
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Homework Statement


If a fair die is tossed 7 times what is the probability of at least two 4s?


Homework Equations





The Attempt at a Solution


To solve this I used my TI-84's binomcdf function. I just want to see it I'm doing it correctly.
p(2<=x<=7) = 1 - p(0<=x<=1) = 1 - binomcdf(7,1/6,1) = 0.330

Thanks.
 
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battery88 said:

Homework Statement


If a fair die is tossed 7 times what is the probability of at least two 4s?

Homework Equations


The Attempt at a Solution


To solve this I used my TI-84's binomcdf function. I just want to see it I'm doing it correctly.
p(2<=x<=7) = 1 - p(0<=x<=1) = 1 - binomcdf(7,1/6,1) = 0.330

Thanks.

I don't have a TI-84, but if 'binomcdf' is what I think it is, your calculation is OK. Your answer is correct, too.
 
Last edited:
Great. Thanks!
 

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