Advertisements
Advertisements
प्रश्न
A bag contains 3 red balls, 4 blue balls and 1 yellow ball, all the balls being identical in shape and size. If a ball is taken out of the bag without looking into it; find the probability that the ball is red.
उत्तर
Total number of balls in the bag = 3 + 4 + 1 = 8 balls
Number of possible outcomes = 8 = n(S)
Event of drawing a red ball = {R, R, R}
n(E) = 3
Probability of drawing a red ball = `(n(E))/(n(S)) = 3/8`
APPEARS IN
संबंधित प्रश्न
If A and B are two complementary events then what is the relation between P(A) and P(B)?
Which of the following cannot be the probability of an event?
- `3/5`
- 2.7
- 43%
- – 0.6
- – 3.2
- 0.35
Hundred identical cards are numbered from 1 to 100. The cards are well shuffled and then a card is drawn. Find the probability that the number on the card drawn is greater than 85.
A card is drawn from a well-shuffled pack of 52 cards. Find the probability that the card drawn is a red and a king.
A bag contains 16 coloured balls. Six are green, 7 are red and 3 are white. A ball is chosen, without looking into the bag. Find the probability that the ball chosen is red.
A ball is drawn at random from a box containing 12 white, 16 red and 20 green balls. Determine the probability that the ball drawn is not green.
In a single throw of two dice, find the probability of an odd number on one dice and a number less than or equal to 4 on the other dice.
A bag contains 3 red balls, 4 blue balls and 1 yellow ball, all the balls being identical in shape and size. If a ball is taken out of the bag without looking into it; find the probability that the ball is yellow.
If the probability of winning a 5 game is 5/11. What is the probability of losing?
A card is drawn from a well-shuffled pack of 52 playing cards. Find the probability of the event, the card drawn is a red card.
Solution:
Suppose ‘S’ is sample space.
∴ n(S) = 52
Event A: Card drawn is a red card.
∴ Total red cards = `square` hearts + 13 diamonds
∴ n(A) = `square`
∴ p(A) = `square/("n"("s"))` ....formula
∴ p(A) = `26/52`
∴ p(A) = `square`