From a deck of 52 cards, a card is drawn at random then the probability of getting a red king is ……
A) 1/26
B) 2/13
C) 3/26
D) None
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From the 50 cards numbered from 1 to 50, a card is drawn at random, then the probability that the number on the card is divisible by 8 is
Correct option is: D) \(\frac 3{25}\) Total number of outcomes = 50. Number which is divisible by 8 from 1 to 50 are (8, 16, 24, 32, 40, 48) \(\therefore\) Favourable outcomes = 6. \(\therefore\) Required probability = \(\frac...
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From the 50 cards numbered from 1 to 50, a card is drawn at random, then the probability that the number on the card is divisible by 8 is
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A bag contains cards numbers from 11 to 30. A card is taken out the bag at random, the probability that the drawn card is a multiple of 5 on it.
Correct option is: A) \(\frac{1}{5}\)
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From a deck of 52 cards, a card is drawn at random then the probability of getting a red king is …… A) 1/26
Correct option is: A)\(\frac{1}{26}\) There are 2 red king cards (King of heart and king of diamond) in the deck of 52 cards. \(\therefore\) Probability of getting a red king card is P = \(\frac {Total\,...
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There are 50 cards numbered from 1 to 50. A card is drawn at random. Then the probability that the number on the card is divisible by 8 is
Correct option is: C)\(\frac 3{25}\) Total No which are divisible by 8 from 1 to 50 is 6. \(\therefore\) Probability that drawn card is divisible by 8 = \(\frac 6{50}\) = \(\frac 3{25}\)
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There are 50 cards numbered from 1 to 50. A card is drawn at random. Then the probability that the number on the card is divisible by 8 is
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When a card is picked up from a deck of cards, it should be either a red or a black card because these events are A) Equally likely
Correct option is: C) Complementary When a card is picked up from a deck of cards, it should be either a red or a black card because these events be complementary events.
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One card is drawn from a well shuffled deck of 52 cards. The probability of getting i. A red face card A) 3/2 B) 3/26
i. B) \(\frac{3}{26}\) ii. D) \(\frac{4}{3}\) iii. C) \(\frac{7}{13}\)
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If a die is thrown and a card is selected at random from a deck of playing cards, than the probability of getting an even number on the die and a spad
Let `E_(1)`=Event for getting an even number on the die and `E_(2)`=Event that a spade card is selected `thereforeP(E_(1))=3/6=1/2andP(E_(2))=13/52=1/4` Then, `P(E_(1)capE_(2))=P(E_(1))cdotP(E_(2))=1/2cdot1/4=1/8`
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If two cards are drawn from a well shuffled deck of 52 playing cards with replacement, then the probability that both cards are queens, is
Required probability=`4/52cdot4/52=1/13xx1/13`
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