1st Prize - K.S.Koushik(2/4, c2)
2nd Prize - K.Ramya( 3/4 I.T.(B) )
3rd Prize - M.Shilpa Kumar(2/4 c3) , A.Srinivas Sai Krishna (1/4 c5)
Sunday, September 13, 2009
Sit paper and its Answers
1. This is the question asked in an interview There are 3 persons A,B,C standing in a queue and all are facing in one direction. C can see A and B ; B can see A ; A can not see any one. There are 3 white caps and 2 Black caps in a box. Only 3 caps are picked up randomly and wore by A,B and C. After wearing the cap all are asked which cap they are wearing. C says Not sure B says Not sure A says sure and the cap colour How A says the exact colour of the cap which he is wearing.
A: C is not sure thefore combinations of A and B's caps are:-option 1 W W;
option 2 W B;
option 3 B W;
again B is not sure..If A was wearing a black hat B would have been sure his cap is white(acc to option 2) but A is wearing white so B dosent know whether je is wearing white(acc to option 1) or black(acc to option 3)
Hence,A is wearing a white cap.
2. A BUS RUN AT 100KM/HR TOP SPEED. IT CAN CARRY A MAXIMUM OF 6 PERSONS. IF SPEED OF BUS DECREASES IN FIXED PROPORTION(TWICE) WITH INCREASE IN NUMBER OF PERSON , FIND MAX SPEED WTHEN THREE PERSON ARE TRAVELLING IN BUS.
A: 100(max speed)
3. The legendary king Midas possessed a huge amount of gold. He hid this treasure carefully: in a building consisting of a number of rooms. In each room there were a number of boxes; this number was equal to the number of rooms in the building. Each box contained a number of golden coins that equaled the number of boxes per room. When the king died, one box was given to the royal barber. The remainder of the coins had to be divided fairly between his six sons. Is a fair division possible in all situations
A:YES. Let no.of rooms be n.Then no.of boxes per room are n and no.of coins in each box are n.Hence total no.of coins are n3 out of which one box i.e., n coins are given to the barber.The remaining coins are n3-n or n(n2-1) or n(n-1)(n+1) which is always divisile by 6.So, a fair division is possible.
4. This is a most unusual paragraph. How quickly can you find out what is so unusual about it? It looks so ordinary that you would think that nothing is wrong with it at all, and, in fact, nothing is. But it is unusual. Why? If you study it and think about it, you may find out, but I am not going to assist you in any way. You must do it without any hints or coaching. No doubt, if you work at it for a bit, it will dawn on you. Who knows? Go to work and try your skill. Good luck! What is unusual about the above paragraph?
A: There is no "e" in the paragraph at all.Marks were also given to those who said "unusual".
5. Here is a sequence of numbers: 1 11 21 1211 111221 It seems to be a strange sequence, but yet there is a system behind it... What is the next term in this sequence? A:312211.THE FIRST NO. IS THE NUMBER OF TIMES OF OCCURENCE AND THE SECOND NUMBER IS THE NUMBER THAT IS OCCURING
6. Julius and Vincent are brothers. "We are born within the same hour," says Julius, "on the same day of the same year." "But," says Vincent, "we are no twins!" How is this possible?
A:They are triplets or quadraplets etc.,Marks were also given to those who said they were cousins.
7. In the Tour de France, what is the position of a rider, after he passes the second placed rider?
A:second
8. In Miss Miranda's class are eleven children. Miss Miranda has a bowl with eleven apples. Miss Miranda wants to divide the eleven apples among the children of her class, in such a way that each child in the end has an apple and one apple remains in the bowl. Can you help Miss Miranda?
A:Ten children get a single apple, and the eleventh gets the bowl with an apple still in it. (or)
Miranda is also one of the classmates. So, at the end the apple remaining was Miranda's in the bowl.
9. Hans is standing behind Gerrie and at the same time Gerrie is standing behind Hans. How is this possible
A:Hans and Gerrie are standing with their backs towards each other!.
10. A snail is at the bottom of a 20 meters deep pit. Every day the snail climbs 5 meters upwards, but at night it slides 4 meters back downwards. How many days does it take before the snail reaches the top of the pit?
A:16
11. Below is an equation that isn't correct yet. By adding a number of plus signs and minus signs between the ciphers on the left side (without changes the order of the ciphers), make the equation correct. 123456789 = 100
A:There are many answers to this simple math problem
12.William lives in a street with house-numbers 8 up to and including 100. Lisa wants to know at which number William lives. She asks him: "Is your number larger than 50?" William answers, but lies. Upon this Lisa asks: "Is your number a multiple of 4?" William answers, but lies again. Then Lisa asks: "Is your number a square?" William answers truthfully. Upon this Lisa says: "I know your number if you tell me whether the first digit is a 3." William answers, but now we don't know whether he lies or speaks the truth. Thereupon Lisa says at which number she thinks William lives, but (of course) she is wrong. What is Williams real house-number?
A:Note that Lisa does not know that William sometimes lies. Lisa reasons as if William speaks the truth. Because Lisa says after her third question, that she knows his number if he tells her whether the first digit is a 3, we can conclude that after her first three questions, Lisa still needs to choose between two numbers, one of which starts with a 3. A number that starts with a 3, must in this case be smaller than 50, so William's (lied) answer to Lisa's first question was "No". Now there are four possibilities: nummer is a multiple of 4 : (16, 36 number is a square) : 8, 12, 20, and more nummer is not a square nummer is not a multiple of 4 : (9, 25, 49 number is a square) : 10, 11, 13, and more nummer is not a square Only the combination "number is a multiple of 4" and "number is a square" results in two numbers, of which one starts with a 3. William's (lied) answer to Lisa's second question therefore was "Yes", and William's (true) answer to Lisa's third question was also "Yes". In reality, William's number is larger than 50, not a multiple of 4, and a square. Of the squares larger than 50 and at most 100 (these are 64, 81, and 100), this only holds for 81. Conclusion: William's real house-number is 81.
13.A long, long time ago, two Egyptian camel drivers were fighting for the hand of the daughter of the sheik of Abbudzjabbu. The sheik, who liked neither of these men to become the future husband of his daughter, came up with a clever plan: a race would determine who of the two men would be allowed to marry his daughter. And so the sheik organized a camel race. Both camel drivers had to travel from Cairo to Abbudzjabbu, and the one whose camel would arrive last in Abbudzjabbu, would be allowed to marry the sheik's daughter. The two camel drivers, realizing that this could become a rather lengthy expedition, finally decided to consult the Wise Man of their village. Arrived there, they explained him the situation, upon which the Wise Man raised his cane and spoke four wise words. Relieved, the two camel drivers left his tent: ready for the contest! What did the Wise Man say?
A:The wise man told them to switch camels.
14.General Gasslefield, accused of high treason, is sentenced to death by the court-martial. He is allowed to make a final statement, after which he will be shot if the statement is false or will be hung if the statement is true. Gasslefield makes his final statement and is released. What could he have said?
A:General Gasslefield said: "I will be shot."
15.A man who lives on the tenth floor takes the elevator down to the first floor every morning and goes to work. In the evening, when he comes back; on a rainy day, or if there are other people in the elevator, he goes to his floor directly. Otherwise, he goes to the seventh floor and walks up three flights of stairs to his apartment.
Can you explain why?
A:The man is a of short stature. He can't reach the upper elevator buttons, but he can ask people to push them for him. He can also push them with his umbrella.
16.A girl who was just learning to drive went down a one-way street in the wrong direction, but didn't break the law.
How come?
A:she was walking
17.Why can't a man living in the USA be buried in Canada?
A:Why should a living man be buried?
18. Is it legal for a man in California to marry his widow's sister? Why?
A:No, it is not legal to get married if you are dead
19. A man builds a house rectangular in shape. All sides have southern exposure. A big bear walks by, what color is the bear?
A:The bear is white since the house is built on the North Pole.
20. How far can a dog run into the woods?
A:The dog can run into the woods only to the half of the wood – than it would run out of the woods.
21. One big hockey fan claimed to be able to say the score before any game. How did he do it?
A:The score before any hockey game should be 0:0, shouldn’t it?
22.What word describes a woman who does not have all her fingers on one hand?
A:Normal – I wouldn’t be very happy if I had all my fingers (10) on one hand.Marks were also given for those who said "woman"
23. what are these?
26 L of the A ;7 D of the W;12 S of the Z ;7 W of the W
A: 26 letters of the alphabet,7 days of the week,12 signs of the zodiac and 7 wonders of the world
24.What comes next? O,T,T,F,F,S,_
A:S(One, Two, Three, Four, Five , Six and hence Seven)
25.The figures are mirror images.The first figure is 8 and it's mirror image,the second is 7 and its mirror image,the third is 6 and its mirror image,the fourth is 5 and its mirror image, so the next figure will logically be 4 and its mirror image.
A: C is not sure thefore combinations of A and B's caps are:-option 1 W W;
option 2 W B;
option 3 B W;
again B is not sure..If A was wearing a black hat B would have been sure his cap is white(acc to option 2) but A is wearing white so B dosent know whether je is wearing white(acc to option 1) or black(acc to option 3)
Hence,A is wearing a white cap.
2. A BUS RUN AT 100KM/HR TOP SPEED. IT CAN CARRY A MAXIMUM OF 6 PERSONS. IF SPEED OF BUS DECREASES IN FIXED PROPORTION(TWICE) WITH INCREASE IN NUMBER OF PERSON , FIND MAX SPEED WTHEN THREE PERSON ARE TRAVELLING IN BUS.
A: 100(max speed)
3. The legendary king Midas possessed a huge amount of gold. He hid this treasure carefully: in a building consisting of a number of rooms. In each room there were a number of boxes; this number was equal to the number of rooms in the building. Each box contained a number of golden coins that equaled the number of boxes per room. When the king died, one box was given to the royal barber. The remainder of the coins had to be divided fairly between his six sons. Is a fair division possible in all situations
A:YES. Let no.of rooms be n.Then no.of boxes per room are n and no.of coins in each box are n.Hence total no.of coins are n3 out of which one box i.e., n coins are given to the barber.The remaining coins are n3-n or n(n2-1) or n(n-1)(n+1) which is always divisile by 6.So, a fair division is possible.
4. This is a most unusual paragraph. How quickly can you find out what is so unusual about it? It looks so ordinary that you would think that nothing is wrong with it at all, and, in fact, nothing is. But it is unusual. Why? If you study it and think about it, you may find out, but I am not going to assist you in any way. You must do it without any hints or coaching. No doubt, if you work at it for a bit, it will dawn on you. Who knows? Go to work and try your skill. Good luck! What is unusual about the above paragraph?
A: There is no "e" in the paragraph at all.Marks were also given to those who said "unusual".
5. Here is a sequence of numbers: 1 11 21 1211 111221 It seems to be a strange sequence, but yet there is a system behind it... What is the next term in this sequence? A:312211.THE FIRST NO. IS THE NUMBER OF TIMES OF OCCURENCE AND THE SECOND NUMBER IS THE NUMBER THAT IS OCCURING
6. Julius and Vincent are brothers. "We are born within the same hour," says Julius, "on the same day of the same year." "But," says Vincent, "we are no twins!" How is this possible?
A:They are triplets or quadraplets etc.,Marks were also given to those who said they were cousins.
7. In the Tour de France, what is the position of a rider, after he passes the second placed rider?
A:second
8. In Miss Miranda's class are eleven children. Miss Miranda has a bowl with eleven apples. Miss Miranda wants to divide the eleven apples among the children of her class, in such a way that each child in the end has an apple and one apple remains in the bowl. Can you help Miss Miranda?
A:Ten children get a single apple, and the eleventh gets the bowl with an apple still in it. (or)
Miranda is also one of the classmates. So, at the end the apple remaining was Miranda's in the bowl.
9. Hans is standing behind Gerrie and at the same time Gerrie is standing behind Hans. How is this possible
A:Hans and Gerrie are standing with their backs towards each other!.
10. A snail is at the bottom of a 20 meters deep pit. Every day the snail climbs 5 meters upwards, but at night it slides 4 meters back downwards. How many days does it take before the snail reaches the top of the pit?
A:16
11. Below is an equation that isn't correct yet. By adding a number of plus signs and minus signs between the ciphers on the left side (without changes the order of the ciphers), make the equation correct. 123456789 = 100
A:There are many answers to this simple math problem
12.William lives in a street with house-numbers 8 up to and including 100. Lisa wants to know at which number William lives. She asks him: "Is your number larger than 50?" William answers, but lies. Upon this Lisa asks: "Is your number a multiple of 4?" William answers, but lies again. Then Lisa asks: "Is your number a square?" William answers truthfully. Upon this Lisa says: "I know your number if you tell me whether the first digit is a 3." William answers, but now we don't know whether he lies or speaks the truth. Thereupon Lisa says at which number she thinks William lives, but (of course) she is wrong. What is Williams real house-number?
A:Note that Lisa does not know that William sometimes lies. Lisa reasons as if William speaks the truth. Because Lisa says after her third question, that she knows his number if he tells her whether the first digit is a 3, we can conclude that after her first three questions, Lisa still needs to choose between two numbers, one of which starts with a 3. A number that starts with a 3, must in this case be smaller than 50, so William's (lied) answer to Lisa's first question was "No". Now there are four possibilities: nummer is a multiple of 4 : (16, 36 number is a square) : 8, 12, 20, and more nummer is not a square nummer is not a multiple of 4 : (9, 25, 49 number is a square) : 10, 11, 13, and more nummer is not a square Only the combination "number is a multiple of 4" and "number is a square" results in two numbers, of which one starts with a 3. William's (lied) answer to Lisa's second question therefore was "Yes", and William's (true) answer to Lisa's third question was also "Yes". In reality, William's number is larger than 50, not a multiple of 4, and a square. Of the squares larger than 50 and at most 100 (these are 64, 81, and 100), this only holds for 81. Conclusion: William's real house-number is 81.
13.A long, long time ago, two Egyptian camel drivers were fighting for the hand of the daughter of the sheik of Abbudzjabbu. The sheik, who liked neither of these men to become the future husband of his daughter, came up with a clever plan: a race would determine who of the two men would be allowed to marry his daughter. And so the sheik organized a camel race. Both camel drivers had to travel from Cairo to Abbudzjabbu, and the one whose camel would arrive last in Abbudzjabbu, would be allowed to marry the sheik's daughter. The two camel drivers, realizing that this could become a rather lengthy expedition, finally decided to consult the Wise Man of their village. Arrived there, they explained him the situation, upon which the Wise Man raised his cane and spoke four wise words. Relieved, the two camel drivers left his tent: ready for the contest! What did the Wise Man say?
A:The wise man told them to switch camels.
14.General Gasslefield, accused of high treason, is sentenced to death by the court-martial. He is allowed to make a final statement, after which he will be shot if the statement is false or will be hung if the statement is true. Gasslefield makes his final statement and is released. What could he have said?
A:General Gasslefield said: "I will be shot."
15.A man who lives on the tenth floor takes the elevator down to the first floor every morning and goes to work. In the evening, when he comes back; on a rainy day, or if there are other people in the elevator, he goes to his floor directly. Otherwise, he goes to the seventh floor and walks up three flights of stairs to his apartment.
Can you explain why?
A:The man is a of short stature. He can't reach the upper elevator buttons, but he can ask people to push them for him. He can also push them with his umbrella.
16.A girl who was just learning to drive went down a one-way street in the wrong direction, but didn't break the law.
How come?
A:she was walking
17.Why can't a man living in the USA be buried in Canada?
A:Why should a living man be buried?
18. Is it legal for a man in California to marry his widow's sister? Why?
A:No, it is not legal to get married if you are dead
19. A man builds a house rectangular in shape. All sides have southern exposure. A big bear walks by, what color is the bear?
A:The bear is white since the house is built on the North Pole.
20. How far can a dog run into the woods?
A:The dog can run into the woods only to the half of the wood – than it would run out of the woods.
21. One big hockey fan claimed to be able to say the score before any game. How did he do it?
A:The score before any hockey game should be 0:0, shouldn’t it?
22.What word describes a woman who does not have all her fingers on one hand?
A:Normal – I wouldn’t be very happy if I had all my fingers (10) on one hand.Marks were also given for those who said "woman"
23. what are these?
26 L of the A ;7 D of the W;12 S of the Z ;7 W of the W
A: 26 letters of the alphabet,7 days of the week,12 signs of the zodiac and 7 wonders of the world
24.What comes next? O,T,T,F,F,S,_
A:S(One, Two, Three, Four, Five , Six and hence Seven)
25.The figures are mirror images.The first figure is 8 and it's mirror image,the second is 7 and its mirror image,the third is 6 and its mirror image,the fourth is 5 and its mirror image, so the next figure will logically be 4 and its mirror image.
Saturday, September 12, 2009
MOCK INTERVIEWS
1st Prize Winners - Akhil Gupta(2nd year c3), K.Vivek(2nd year c3), S. Pranathi(1st year c1)
2nd Prize Winners - Sandeep(2nd year c3) , ch. sudha(1st year c1), T.Srikanth(2nd year c3)
2nd Prize Winners - Sandeep(2nd year c3) , ch. sudha(1st year c1), T.Srikanth(2nd year c3)
PRODE results
1st Prize - A.Vamsi Subash, R.N. Sandeep( 3/4 A)
2nd Prize - K.Vivek, K.sandeep, M.vinay Kumar (2/4 C3)
3rd Prize - R. Satya Ajay, V.L.S Prakash, P.Swarna Kumar( 3/4 B)
2nd Prize - K.Vivek, K.sandeep, M.vinay Kumar (2/4 C3)
3rd Prize - R. Satya Ajay, V.L.S Prakash, P.Swarna Kumar( 3/4 B)
Friday, September 11, 2009
Paper Presentation Results
1st Prize - Abhijet (2nd year)
2nd Prize - Sasankh(blue ray disc), Ravi teja( 4G)
3rd Prize - Satyanarana reddy, Ravichand, Bhargav
2nd Prize - Sasankh(blue ray disc), Ravi teja( 4G)
3rd Prize - Satyanarana reddy, Ravichand, Bhargav
Second Day Morning: Mock Interviews(9.00 am-1.00 pm)
To be held at RDBMS Lab and Seminar Hall.
| Sno | Panelists | Contact No |
| 1 | Asha, Lokesh | 09550293423 |
| 2 | Srikanth, Lalitha | 09052114308 |
| 3 | Kranthi , Sunanda | 09908058970 |
| 4 | Moumita, Atul | 09293136039 |
| 5 | Bhanu Kiran, K.Avinash | 09885701438 |
| 6 | Ramya, Suresh | 09440881612 |
| 7 | Venkat Ramana , Deepthi | 09703782879 |
First Day Afternoon Group Discussions
| Sno | Panels | Timings | Room No | Contact No |
| 1 | Asha, Atul, Moumita, Sunanda | 1.30 -5.00pm | Seminar Hall | 09293136039 |
| 2 | Ramya, Suresh, Deepthi , Dheraj | 1.30 -5.00pm | Programming Language Lab | 09440881612 |
| 3 | Swathi, Sai Goutham, Lalitha, Venkat Ramana | 1.30 -5.00pm | RDBMS Lab | 09985725793 |
| 4 | Srikanth, Mrudula, Jagadeesh, Chandra, Harish | 1.30 -5.00pm | Seminar Hall | 09052114308 |
Thursday, September 10, 2009
ITSA september-09 events schedule (11-12 Sep 09)
| Coordinators | Event | Timings | Room No | Contact No |
| Goutham, Asha, Swathi, Gayatri, Mrudula | Paper presentation | 9.00 am-1.00 pm (FM) | Programming Languages Lab | 09985725793 |
| Suresh, Deepthi, Kranthi, Sunanda, Lokesh, Lalitha | Programming and debugging | 10.00 am-11.00 am (FM) | 331, 337, 338 | 09440881612 |
| Avinash, Sujitha, Ravi Teja, Lokesh, Harish, Mohan Raj | Technical quiz | 11.00 am-12.00 pm (FM) | 323, 324, 328 | 09618882323 |
| Suresh, Deepthi | Programming and debugging finals | 12.00 pm-1.00 pm (FA) | RDBMS Lab (319) | 09440881612 |
| Mrudula, Kranthi, Sunanda, Venkat Ramana, Moumita | Situational intelligence | 12.00 pm-1.00 pm (FA) | 331, 337, 338 | 09908058970 |
| Avinash, Mohan Raj, Harish | Technical Quiz Finals | 10.00 am – 12.30pm (SM) | Programming Languages Lab | 09618882323 |
| Mrudula, Swathi, Gayatri, Goutham, Venkat Ramana, Srikanth | SIT Finals | 12.30pm-2.00pm (SA) | 305, Seminar Hall, Programming Languages Lab | 09985725793 |
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