IIFT2008QuestionPaper Related Question Answers

26. Rakesh Mohan, the director of film Ek Bar Achanak, has successfully completed a 2-years course at Satyajit Ray Film & Television Institute. The 150-minute film was produced at rupees 4.85 crore. It has approved by the censor board of India and submitted to NFDC on 30th Nov. 2007.





27. Answer the questions based on the following information.A number arrangement machine, when given a particular input, rearranges it following a particular rule. Illustrations of the input and the steps of arrangement is given below. Input: 245, 316, 436, 519, 868, 710, 689 Step 1: 710, 316, 436, 519, 868, 245, 689 Step 2: 710, 316, 245, 519, 868, 436, 689 Step 3: 710, 316, 245, 436, 868, 519, 689 Step 4: 710, 316, 245, 436, 519, 868, 689 Step 4 is the last step for the given inputIf the input is given as “655, 436, 764, 799, 977, 572, 333”, which of the following step will be “333, 436, 572, 655, 977, 764, 799”?
 





28. How many steps will be required to get the final output from the following input? Input: 544, 653, 325, 688, 461, 231, 857





29. Step third for an input is “432, 433, 542, 666, 734, 355, 574” What will be the first step for the input?





30. What will be the third step for the following input? Input: 653, 963, 754, 345, 364, 861, 541





31. Answer the questions based on the following information. A word arrangement machine, when given a particular input, rearranges it following a particular rule. Following is the illustration of the input and the steps of arrangement: Input: She was interested in doing art film Step 1: art she was interested in doing film Step 2: art was she interested in doing film Step 3: art was in she interested doing film Step 4: art was in film she interested doing Step 5: art was in film doing she interested Step 5 is the last step of the given input.  Now study the logic and rules followed in the above steps, find out appropriate step for the question given below for the given input.Which of the following will be the last step for the input given below? Input: he is going out to search air





32. If step 2 of an input is “not is the casino considering legal action”, which step is: “not is casino action legal the considering”?





33. How many steps will be required to get the final output from the following input? Input: Father needs to check on the boy





34. Among Anil, Bibek, Charu, Debu, and Eswar, Eswar is taller than Debu but not as fat as Debu. Charu is taller than Anil but shorter than Bibek. Anil is fatter than Debu but not as fat as Bibek. Eswar is thinner than Charu, who is thinner than Debu. Eswar is shorter than Anil. Who is the thinnest person?





35. Pointing to a photograph Yuvraj says, “He is the only brother of the only daughter of my sister’s maternal grandmother.” Pointing to another photograph Sourav says, “he is the only brother of the only daughter of my sister’s maternalgrandmother.” If among the two photographs,one was either of Sourav or Yuvraj, and the photograph, towards which Yuvraj was pointing,was not of Sourav, then how is Yuvraj related to YuSourav?





36. DSBO Company produces Z units of output at a total cost of Rs. R, where $$R=\frac{1}{10}Z^{3}-5Z^{2}+10Z+5$$ At what level of output will the average variable cost attain its minimum?





37. If H$$_1$$ , H$$_2$$ , H$$_3$$ , ..., H$$_n$$ , are 'n' Harmonic means between ‘a’ and ‘b’ (≠ a), then value of $$\dfrac{H_{1}+a}{H_{1}-a}+\dfrac{H_{n}+b}{H_{n}-b}$$ is equal to





38. If $$(n+2)C_8:(n-2)P_4=57:16$$, then n =





39. Suppose a, b and c are in Arithmetic Progression and $$a^{2}, b^{2}$$ and $$c^{2}$$ are in Geometric Progression. If $$a





40. If three positive real numbers a, b and c (c > a) are in Harmonic Progression, then log (a + c) + log (a - 2b + c) is equal to:





41. Sum of the series $$1^{2} - 2^{2} + 3^{2} - 4^{2} + ... + 2001^{2} - 2002^{2} + 2003^{2}$$ is:





42. The number of ways in which a mixed double tennis game can be arranged amongst 9 married couples if no husband and wife play in the same game is:





43. The interior angles of a polygon are in Arithmetic Progression. If the smallest angle is 120° and common difference is 5°, then number of sides in the polygon is:





44. A ladder 25 metres long is placed against a wall with its foot 7 metres away from the foot of the wall. How far should the foot be drawn out so that the top of the ladder may come down by half the distance of the total distance if the foot is drawn out?





45. $$2-\frac{\sqrt{6407522209}}{\sqrt{3600840049}}=$$





46. If the positive real numbers a, b and c are in Arithmetic Progression, such that abc = 4, then minimum possible value of b is:





47. If one root of the equation $$ax^{2} + bx + c = 0$$ is double of the other, then $$2b^{2}$$ =





48. A boat goes 30 km upstream and 44 km downstream in 10 hours. In 13 hours, it can go 40 km upstream and 55 km down-stream. The speed of the boat in still water is:





49. $$Cot^{-1}[\frac{\sqrt{1-sina}+\sqrt{1+sina}}{\sqrt{1-sina}-\sqrt{1+sina}}]=$$





50. A pole has to be erected on the boundary of a circular park of diameter 13 metres in such a way that the difference of its distances from two diametrically opposite fixed gates A and B on the boundary is 7 metres. The distance of the pole from one of the gates is:





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