Reminder that for rolling a fair six-sided dice each side has Probability of rolling is 1/6 Consider a success rolling the dice as a 6 being a success (dice has sides numbered 1-6) and other rolls being a failure Thus the number of six's rolled can be modeled then as a Binomial distribution with B( 60,051, 1/6) with 60,051 rolls. What is the Standard Deviation for the 6's rolled? Round your answer to the nearest thousandth

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**Question 12**

Reminder that for rolling a fair six-sided die, each side has a probability of rolling 1/6.

Consider a success rolling the die as a 6 being a success (the die has sides numbered 1-6) and other rolls being a failure.

Thus, the number of 6's rolled can be modeled then as a Binomial distribution with B(60,051, 1/6) with 60,051 rolls.

What is the Standard Deviation for the 6's rolled?

Round your answer to the nearest thousandth.

[Answer Box]
Transcribed Image Text:**Question 12** Reminder that for rolling a fair six-sided die, each side has a probability of rolling 1/6. Consider a success rolling the die as a 6 being a success (the die has sides numbered 1-6) and other rolls being a failure. Thus, the number of 6's rolled can be modeled then as a Binomial distribution with B(60,051, 1/6) with 60,051 rolls. What is the Standard Deviation for the 6's rolled? Round your answer to the nearest thousandth. [Answer Box]
Expert Solution
Step 1

It is given that the number of six’s rolled can be modeled as Binomial distribution i.e,

 X ~ Bin( 60051, 1/6 )

 

 

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