Identify Each of the Variables in the Binomial Probability Formula$P ( x ) = \frac { n ! } { ( n - x ) ! x ! } \cdot p ^ { x } \cdot ( 1 - p ) ^ { n - x }$

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The Answer of Identify Each of the Variables in the Binomial Probability Formula$P ( x ) = \frac { n ! } { ( n - x ) ! x ! } \cdot p ^ { x } \cdot ( 1 - p ) ^ { n - x }$

Identify Each of the Variables in the Binomial Probability Formula $P ( x ) = \frac { n ! } { ( n - x ) ! x ! } \cdot p ^ { x } \cdot ( 1 - p ) ^ { n - x }$

Definitions:

Identify Each of the Variables in the Binomial Probability Formula P(x)=n!(n−x)!x!⋅px⋅(1−p)n−xP ( x ) = \frac { n ! } { ( n - x ) ! x ! } \cdot p ^ { x } \cdot ( 1 - p ) ^ { n - x }P(x)=(n−x)!x!n!​⋅px⋅(1−p)n−x

Definitions:

Identify Each of the Variables in the Binomial Probability Formula $P ( x ) = \frac { n ! } { ( n - x ) ! x ! } \cdot p ^ { x } \cdot ( 1 - p ) ^ { n - x }$