

Directions: Read the information given below and answer the questions that follow.
Five friends (Avinash, Vijay, Alok, Vivek and Rajiv) went to a hotel and ordered five different soups (Tomato, Chicken, Vegetable, Corn and Mutton), followed by lunch. After lunch, they ordered five different desserts. (Mango, Pista, Vanilla, Tutti-Fruti and Casatta).
Directions:For questions, Read the following information and answer the questions given below.
There is a group of six students M, N, O, P, Q and R in a class. Each of the six students opt for two subjects, one compulsory and the other optional subject. P's optional subject was Geography while three others have it as a compulsory subject. Q and R have Chemistry as one of their subjects. R's compulsory subject is Physics which is an optional subject of both O and Q. Geography and English are M's subjects, as compulsory and optional respectively. Biology is an optional subject of only one of them. The only female student in the group is the one who has Geography as the optional subject and English as the compulsory one
Directions: In each question, you are given certain data followed by two statements. For answering the questions:
A and B are integers . Is ‘A’ even?
Explanation: 2A + 3B is even. It means that anyways 2A has to be even irrespective of A.So 3B has to even to make the result. 3B can be even only if B is even. Hence we can’t say A is even or not. Even + Even = Even .Even – even =Even.
Directions: In each question, you are given certain data followed by two statements. For answering the questions:
If a, b, c are integers, is (a - b + c) > (a + b - c)?
Explanation: Cancel out the integer “a” on both the sides of he inequality. Arrange “b” on one side of the inequality and “c” on the other. We have to now determine the relation between (- 2b) and (- 2c). If “b” is - ve, then (- 2b) is + ve. If “c” is + ve, then (- 2c) is - ve. So ( - 2b) > (- 2c). Since both the statements are required to determine the outcome, we get (4) as the answer.
Directions: Each question is followed by two statements. You have to decide whether the information provided the statements is sufficient for answering the question.
If the total expenditure of a tennis player for Racquets, Shoes and Balls last year was Rs.40,000, how much of the total expenditure was for Racquets?
Explanation: Racquets + Shoes + Balls = Rs.40,000
From statement A, Balls = 1.3 x shares
Racquets + Shoes + 1.3 Shoes = 40,000
? The amount spent only on Racquets can be determined.
?statement A alone is not sufficient from statement B
Shoes + Balls = 0.75 Racquets
Racquets + 0.75 Racquets = 40,000
?the amount spent on Racquets can be determined. Hence statement B alone is sufficient.