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Tattoo bubble gums are on sale for Rs. 5 each. Each bubble gum contains exactly one tattoo , which
can be one of 5 types with equal probability. Suppose you keep on buying bubble gums and stop
when you collect all the five types of tattoos. What will be your expected expenditure?
There are 3 doors with one door having an expensive car behind it and each of the other 2 doors having a goat behind them. Monty Hall, being the host of the game, knows what is behind each door. A contestant is asked to select one of the doors and he wins the item (car or goat) behind the selected door. The contestant selects one of the doors at random, and then Monty Hall opens one of the other two doors to reveal goat behind it (note that at least one of the other two doors has a goat behind it and Monty Hall knows the door having goat behind it). Monty Hall offers to trade the door that contestant has chosen for the other door that is closed. Should the contestant switch doors if his goal is to win the car?
The inverse of a symmetric matrix is
Suppose that 20 persons P1,..., Pn are made to stand in a row at random. Find the probability that there are exactly 4 persons between Pl and P2. pick the closest answer
A batch of 580 students taking the course Probability and Statistics is divided into three sections A.B.C. Section A has 180 students while Sections B and C have 200 students each. After the examination, it is observed that 11 students from Section A scored EX grade while 7 students failed the course. In Section B. 9 students scored EX while 12 students failed the course. In Section C, 13 students scored EX while 12 students failed the course.
If a randomly selected student from the batch has failed the course, what is the probability that the student belongs to either Section B or Section C? Pick the closest answer.
Time complexity of fractional knapsack:
Consider m-Graph Coloring Problem for an input of graph of n vertices. In backtracking, the total number of nodes (without any pruning) in State Space Tree for m=4 and n=5 are
In the given graph, how many intermediate vertices are required to travel from node a to node e at a minimum cost?