WebSolution Verified by Toppr Let E 1,E 2,E 3 be the event that boxes 1, 2 and 3 are chosen respectively. Then, P(E 1)=P(E 2)=P(E 3)= 31 Let A be the event that the coin drawn is of gold. Then, P(A∣E 1)= 22=1 P(A∣E 2)=0 P(A∣E 3)= 21 Probability that other gold coin is drawn from Bag 1 = P(E 1∣A) By Baye's theorem, WebNov 30, 2024 · Given that: n = 5 balls, r = 3 boxes and some of the boxes can have zero balls (as nothing is specified that each box should have at least 1 ball). Therefore the …
Homework: What is the probability that I have picked Box A?
WebGiven three identical boxes I, II and III, each containing two coins. In box I, both coins are ... 1, E 2 and E 3 be the events that boxes I, II and III are chosen, respectively. Prepared by: M. S. KumarSwamy, TGT(Maths) Page - 5 - Then P(E 1) = P(E 2) = P(E 3) = 1 3 Also, let A be the event that ‘the coin drawn is of gold’ ... WebJan 4, 2024 · Two boxes each contains three balls numbered 1, 2, 3. If one ball is to be selected from each box, what is the probability that the sum of the numbers on the two balls will be even? A. 1/9 B. 2/9 C. 4/9 D. 5/9 E. 2/3 So each box contains 2* odd and 1*even number. Total ways to pick one from each = 3*3=9 Ways the sum is even.. how to hook up voip phone
Given three identical boxes I, II and III, each \( \mathrm{P} \) co ...
WebGiven three identical Boxes A, B and C, Box A contains 2 gold and 1 silver coins, Box B contains 1 gold and 2 silver coins and Box C contains 3 silver coins.... WebMar 27, 2024 · Given three identical boxes A, B and C, each containing two coins. In box A both the coins are gold coins, in box B both the coins are silver and in box C there is one gold and one silver coin. ... Let E 1, E 2 and E 3 be the events that boxes A, B and C are chosen respectively. ⇒ P (E 1) = P(E 2) = P (E 3) = 1/3. Let X be the event that the ... Web7) Given three identical boxes 1,2 and 3, each containing two coins. In box1, both coins are gold coins, in box2, both are silver coins and in box 3, there is one gold and one silver. A person chooses a box at random and takes out a coin. If the coin is of gold, what is the probability that the other coin in the box is also of gold? joints at fingers