In 5-card poker, played with a standard 52-card deck, 2,598,960 different hands are possible. If there are 624different ways a ʺfour-of-a-kindʺ can be dealt, find the probability of not being dealt a ʺfour-of-a-kindʺ.Express the probability as a fraction, but do not simplify.
A) $\frac { 2,598,336 } { 2,598,960 }$
B) $\frac { 624 } { 2,598,960 }$
C) $\frac { 625 } { 2,598,960 }$
D) $\frac { 1248 } { 2,598,960 }$

Question

In 5-card poker, played with a standard 52-card deck, 2,598,960 different hands are possible. If there are 624different ways a ʺfour-of-a-kindʺ can be dealt, find the probability of not being dealt a ʺfour-of-a-kindʺ.Express the probability as a fraction, but do not simplify. 
A) $\frac { 2,598,336 } { 2,598,960 }$
B) $\frac { 624 } { 2,598,960 }$
C) $\frac { 625 } { 2,598,960 }$
D) $\frac { 1248 } { 2,598,960 }$

Quizplus · Accepted Answer

$\frac { 2,598,960 - 624 } { 2,598,960 } = \frac { 2,598,336 } { 2,598,960 }$

In 5-Card Poker, Played with a Standard 52-Card Deck, 2,598,960 2,598,3362,598,960\frac { 2,598,336 } { 2,598,960 }2,598,9602,598,336​

In 5-Card Poker, Played with a Standard 52-Card Deck, 2,598,960 $\frac { 2,598,336 } { 2,598,960 }$