Question

What are all possible outcomes?
of 52 cards, one card is drawn at random. What is the
is the probability of getting a tail?
coins, find the probability of getting (i) both tails, (ii) at least 1 tail,
1. (1) A coin is tossed. What are all possible outcom
(11) Two coins are tossed simultaneously. What a
(iii). A die is thrown. What are all possible outcom
(iv) From a well-shuffled deck of 52 cards. one ca
number of all possible outcomes?
2. In a single throw of a coin. what is the probability of
3. In a single throw of two coins, find the probabiny
(iii) at the most 1 tail.
4. A bag contains 4 white and 5 blue balls. They are mixed
random. What is the probability of getting (i) a white wa
5. A bag contains 5 white, 6 red and 4 green balls. On
white, 6 red and 4 green balls. One ball is drawn at random. What is the
probability that the ball drawn is (i) green? (ii) white? (1)
6. In a lottery, there are 10 prizes and 20
here are 10 prizes and 20 blanks. A ticket is chosen at random. What is the
probability of getting a prize?
7. It is known that a box of 100 electric bulbs contains 8 defective bu
1 box of 100 electric bulbs contains 8 defective bulbs. One bulb is taken
andom Irom the box. What is the probability that the bulb drawn is (i) defective?
(ii) non-defective?
do blue balls. They are mixed thoroughly and one ball is drawn at
ty of getting (i) a white ball? (ii) a blue ball?​

Answer 1

Step-by-step explanation:

can you ask one question at a time plz

Answer 2

Answer:

Total number of balls bag containing is: 5 white + 6 red + 4 green = 15 balls

Number of green balls = 4.

Probability P() =

Probability of getting a Green ball P(G) =  =

(ii).

Total number of balls bag containing is: 5 white + 6 red + 4 green = 15 balls

Number of white balls = 5.

Probability P() =

Probability of getting a white ball P(W) =  =  =

(iii).

Total number of balls bag containing is: 5 white + 6 red + 4 green = 15 balls

Number of outcomes (No Red) = 5 + 4 = 9, that is 5 white balls + 4 Green balls.

Probability P() =

Probability of getting a Green ball P(G) =  = =

Step-by-step explanation: