From a Spanish deck of \(40\) cards of four suits (colors): golds, clubs, spades and cups, we draw three cards without returning. Calculate the probability that all three cards are golds.
We draw two card from a Spanish deck of \(40\) cards (without returning). Calculate the probability of getting two \(2\) (deuces).
Recall briefly Spanish \(40\) card deck: each of four suits (colors) contains \(1\), \(2\), \(3\), \(4\), \(5\), \(6\), \(7\), Jack \( (10)\), Horse \( (11)\) and King \( (12)\).
We draw two card from a Spanish deck of \(40\) cards (without returning). Calculate the probability of getting two ones (two aces).
Recall briefly Spanish \(40\) card deck: each of four suits (colors) contains \(1\), \(2\), \(3\), \(4\), \(5\), \(6\), \(7\), Jack \( (10)\), Horse \( (11)\) and King \( (12)\).
We draw a card from a Spanish deck of \(40\) cards and we consider the event \(\mathrm{A}\): Draw a card less than \(4\). What is the probability of the event \(\mathrm{A}\)?
Recall briefly Spanish \(40\) card deck: each of four suits (colors) contains \(1\), \(2\), \(3\), \(4\), \(5\), \(6\), \(7\), Jack \( (10)\), Horse \( (11)\) and King \( (12)\).
We draw a card from a Spanish deck of \(40\) cards and we consider the event \(\mathrm{A}\): Draw a card less than \(3\). What is the probability of the event \(\mathrm{A}\)?
Recall briefly Spanish \(40\) card deck: each of four suits (colors) contains \(1\), \(2\), \(3\), \(4\), \(5\), \(6\), \(7\), Jack \( (10)\), Horse \( (11)\) and King \( (12)\).
We draw a card from a Spanish deck of \(40\) cards and we consider the events: \(\mathrm{A}\) "Draw an even number," and \(\mathrm{B}\) "Draw a card greater than \(5\)." What is the probability of the \(\textbf{intersection}\) of events \(\mathrm{A}\) and \(\mathrm{B}\) \( (\mathrm{A}\cap \mathrm{B})\)?
Recall briefly Spanish \(40\) card deck: each of four suits (colors) contains \(1\), \(2\), \(3\), \(4\), \(5\), \(6\), \(7\), Jack \( (10)\), Horse \( (11)\) and King \( (12)\).
We draw a card from a Spanish deck of \(40\) cards and we consider the events: \(\mathrm{A}\) "Draw an even number," and \(\mathrm{B}\) "Draw a card greater than \(5\)." What is the probability of the \(\textbf{union}\) of events \(\mathrm{A}\) and \(\mathrm{B}\) \( (\mathrm{A}\cup \mathrm{B})\)?
Recall briefly Spanish \(40\) card deck: each of four suits (colors) contains \(1\), \(2\), \(3\), \(4\), \(5\), \(6\), \(7\), Jack \( (10)\), Horse \( (11)\) and King \( (12)\).
We draw a card from a Spanish deck of \(40\) cards and we consider the event \(\mathrm{A}\): Draw a card less than \(5\). What is the probability of the \(\textbf{complementary}\) event to the event \(\mathrm{A}\)?
Recall briefly Spanish \(40\) card deck: each of four suits (colors) contains \(1\), \(2\), \(3\), \(4\), \(5\), \(6\), \(7\), Jack \( (10)\), Horse \( (11)\) and King \( (12)\).
We draw a card from a Spanish deck of \(40\) cards and we consider the event \(\mathrm{A}\): Draw a card greater than \(5\). What is the probability of the \(\textbf{complementary}\) event to the event \(\mathrm{A}\)?
Recall briefly Spanish \(40\) card deck: each of four suits (colors) contains \(1\), \(2\), \(3\), \(4\), \(5\), \(6\), \(7\), Jack \( (10)\), Horse \( (11)\) and King \( (12)\).
We draw a card from a Spanish deck of \(40\) cards and we consider the event \(\mathrm{A}\): Draw a card less than \(5\). What is the probability of the event \(\mathrm{A}\)?
Recall briefly Spanish \(40\) card deck: each of four suits (colors) contains \(1\), \(2\), \(3\), \(4\), \(5\), \(6\), \(7\), Jack \( (10)\), Horse \( (11)\) and King \( (12)\).