Total matches played = 4
Maximum points = \(2 \times 4 = 8\)
So, to get at least 7 points, India needs to win at least 3 matches and one can be draw.
India wins all 4 matches: There is only one possible outcome
Hence, the probability of 4 wins = \((0.5)\times(0.5)\times(0.5)\times(0.5) = 0.0625\)
India wins 3 matches and draws 1: probability in that case = \((0.5)\times(0.5)\times(0.5)\times(0.05) = 0.00625\)
Total probability of India wins 3 matches and draws 1 = \(4\times(0.00625) = 0.025\)
(since 4 cases, any one match can be draw)
\(P = 0.0625 + 0.025 = 0.0875\)
The correct option is (B): 0.0875
List-I | List-II (Adverbs) |
(A) P(exactly 2 heads) | (I) \(\frac{1}{4}\) |
(B) P(at least 1 head) | (II) \(1\) |
(C) P(at most 2 heads) | (III) \(\frac{3}{4}\) |
(D) P(exactly 1 head) | (IV) \(\frac{1}{2}\) |
LIST-I(EVENT) | LIST-II(PROBABILITY) |
(A) The sum of the number is greater than 11 | (i) 0 |
(B) The sum of the number is 4 or less | (ii) 1/15 |
(C) The sum of the number is 4 | (iii) 2/15 |
(D) The sum of the number is 4 | (iv) 3/15 |
Choose the correct answer from the option given below