From a well shuffled pack of $52$ playing cards, cards are drawn one by one with replacement. Probability that $5^{th}$ card will be "king of hearts" is

  • A

    $\frac{{{{51}^4}}}{{{{52}^5}}} \times 5{C_1} \times 4!$

  • B

    $\frac{{{{51}^4}}}{{{{52}^5}}} \times 4!$

  • C

    $\frac{{{{51}^4}}}{{{{52}^5}}}$

  • D

    $\frac{{{{51}^5}}}{{{{52}^5}}}$

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