The probability that suits of cards are spades, hearts, and spades is 39/850 or 0.046.
According to the give question.
Three cards are drawn from a standard deck of cards without replacement.
Since,
The total number of cards in a standard deck = 52
Total number of spade cards = 13
Total number of heart cards = 13
Now,
The probabbility of getting first card as a spade card = 13/52 = 1/4
The probability of getting second card as heart card
= 13/(52 -1) (cards are drawn without replacement)
= 13/51
The probability of getting third card as a spade card
= (13 - 1)/52 -2
= 12/50
= 6/25
Therefore, the probability that suits of the cards are spades, hearts, spades
= 1/4 × 13/51 × 6/25
= 39/850
= 0.046
Hence, the probability that suits of cards are spades, hearts, and spades is 39/850 or 0.046.
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. Since 14 is being subtracted from 
, we add it to both sides to cancel it out, 
or 
.