

Directions: These questions are based on the data given below.
Five men, all from different countries – Germany, China, Libya, Syria, and Cuba – decide to meet in a hotel in Delhi. Each man wears a shirt of a different colour from – blue, black, pink, brown and ash. They come in five different vehicles – Porsche, Ford, Sonata, Santro and Safari.
The Chinese drives the Sonata.
Directions: Select the correct alternative from the given choice.
Shonika and Smaraki are playing a game where they pick up coins alternately from the coins kept on a table. The rules of the game say that
The person who picks up the last coin from the table is the loser and the other person is the winner.
Number of coins = 38
Winning strategy = 7k + 2 coin is to be picked. 7k + 2 coin in this case is 37. Hence Smaraki should surreptitious remove 2 coins (38th and 37th).
Directions: Read the rules listed below.
Is abcd , four digit positive number , a perfect square?
Explanation: Though ,it is correct that all the perfect square no.s which have one at the unit’s place ,would always have even number at the ten’s place, but the vice-versa is not true.
Directions: Each question is followed by two statements. You have to decide whether the information provided the statements is sufficient for answering the question.
You have to decide whether the information provided the statements is sufficient for answering the question.
How many stars are there in the sky?
Explanation: While we know the weight of truck filled with sand, we do not have the weight of an empty truck to calculate the weight of sand in the truck, unless we know the weight of the sand, we cannot get the number of grains of sand.
Directions: Each problem contains a question and two statements giving certain data.
You have to select the correct answer from [1] to [4] depending on the sufficiency of the data given in the statements to answer the question.
A committee consists of ‘n’ women and ‘k’ men. In addition, there are 4 alternatives, 2 of whom are women. If one of the committee members is selected at random to be replaced by one of the alternates, also selected at random, what is the probability that the number of women on the committee will increase?
Explanation: Nothing can be found out from statement I as the ratio of n : k is not given. It is given in statement II.