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Night Class Reasoning for SBI PO

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As we all know SBI PO is here and we are here to help you by providing daily night class quizzes on new pattern questions with different topics that will help you to go through this exam.
So, here we are with some tough New Pattern questions of reasoning.

Directions (1-6): Study the following information carefully and answer the questions given below:
Amartya Sen, Liu Xiaobo, Gerhard Domagk, Albert Fert, Andre Geim and Hideki Yukaw are six Nobel laureates, who belong to six different countries viz–India, China, Germany, France, Russia and Japan but not necessarily in the same order, each one has won the prize in different fields, viz Physics, Chemistry, Economics, Medicine, Peace and Literature but not necessarily in the same order. They are sitting around a circular table facing the centre. The persons who have won the prize for Medicine, Economics and Peace are neither from Japan nor from India. The persons who are from France and China have won the prizes neither for Medicine nor for Literature. Amartya Sen is neither from Japan nor sits on the immediate left of the person who won the prize for Chemistry. The only person who is between Andre Geim and Hideki Yukaw has won the prize for Physics. The person who is on the left side of the person from Japan has not won the prize for Literature. Albert Fert has won the prize for Chemistry and is from China. He is facing th  e person who has won the prize for Physics. One who has won the prize for Medicine is sitting opposite the person from Russia, while the person from China is on the left of the person who has won the prize for peace. One who has won the prize for Literature is on the immediate right of the person from Japan but on the left of the person who has won the prize for Economics. Gerhard Domagk has not won the prize for Economics and Hideki Yukaw has not won the prize for Medicine.
Q1. Who is Second To the left of Gerhard Domagk?
(a) One who win prize in Literature 
(b) Liu Xiaobo
(c) Albert Fert
(d) One who is from France
(e)None of these 


Q2. Who likes Economics? 
(a) One who is from Russia 
(b) Gerhard Domagk 
(c) One who is from Japan
(d) Can’t be determined 
(e) None of these 

Q3. Who is the third to the left of one who likes Medicine? 
(a) Gerhard Domagk
(b) Albert Fert
(c) Liu Xiaobo
(d) Hideki Yukaw 
(e) Can’t be determined

Q4. Who among the following wins prize for Physics? 
(a) Gerhard Domagk
(b) Albert Fert
(c) Amartya Sen
(d) Hideki Yukaw 
(e) Andre Geim

Q5. Which of the following combinations is true? 
(a) France – Literature 
(b) Germany – Peace
(c) India – medicine 
(d) Japan – Physics
(e)None of these 

Q6. Hideki Yukaw is from which of the following country? 
(a) France  
(b) Germany  
(c) India   
(d) Japan  
(e) Russia 
  
Directions (7-11): Directions: In the following questions, two Conclusion is given and five statements are given as a), b), c), d) and e. From this you have to take the statements to be true even if they seem to be at variance with commonly known facts and then decide which of the given statement logically follows.

Q7. Conclusions:
All Donald being Micky is a possibility.
All Tom being Jerry is a possibility.
a) Statements I: All Donald is Jerry. All Jerry is Micky. No Micky is Tom.
b) Statements II: Some Donald is Jerry. No Jerry is Micky. Some Micky is Tom.
c) Statements III: Some Donald is Jerry. Some Jerry is Micky. No Micky is Tom.
d) Statements IV: All Donald is Jerry. No Jerry is Micky. All Micky is Tom.
e) Statements V: No Jerry is Tom. Some Donald is Tom. No Micky is Donald.

Q8. Conclusions:
Some Table is plastic.
Some plastic are bench
a) Statements I: All Table are Chair. All Chairs is bench. Some benches are plastic.
b) Statements II: All Table is Chair. Some Chair is bench. All benches are plastic.
c) Statements III: No Table is Chair. All Chairs are bench. Some benches are plastic.
d) Statements IV: Some Table is Chair. All Chairs are bench. No bench is plastic
e) Statements V: All Table is Chair. All Chairs are bench. All benches are plastic.

Q9. Conclusions:
Some dates are day.
Some years are day.
a) Statements I: All day are month. All month are year. Some years are date.
b) Statements II: Some days are month. All month are year. Some days are date.
c) Statements III: All day are month. Some month is year. All year are date.
d) Statements IV: All day are month. All month are date. Some years are date.
e) Statements V: No year is day. Some day is date. Some date is month.

Q10. Conclusions:
Some teachers are not student.
Some lessons are classroom.
a) Statements I: Some classroom is not student. All classrooms are teacher. All teachers are lesson.
b) Statements II: All classrooms are teachers. Some student is not classroom. Some teacher is lesson.
c) Statements III: All classrooms are student. No student is teacher. No teachers are lesson.
d) Statements IV: some classrooms are student. No student is teacher. Some teachers are lesson
e) Statements V: All students are classroom. All classrooms are lessons. All lessons are teachers.

Q11. Conclusions:
All windows being cot is a possibility.
Some doors are not pillow.
a) Statements I: Some pillows are window. All windows are door. No door is cot.
b) Statements II: All pillows are window. All windows are door. Some door is cot.
c) Statements III: All pillows are window. No window is door. Some door is cot.
d) Statements IV: Some pillows are window. Some window is door. All doors are cot.
e) Statements V: No window is door. Some door is pillow. Some pillow is cot.

Directions (12-15): Consider the following statements and the questions that follow. We will analyse this problem in detail after that. In a certain code language 
“login Mentors and check” is coded as “$4e %4g #2n @6t” 
“reads article study there” is coded as “@6i #4u $4e %4a” 
“comment about yours doubt” is coded as “$4u @4o %6m #4u” 
“get clear exams enjoy” is coded as “@4e #4a $4j %2e” 

Q12. What is the code for exams? 
(a) @4e
(b) #4a
(c) $4j
(d) %2e
(e) None of these

Q13. What is the code for study? 
(a) $4e
(b) #4u
(c) %4a
(d) @6i
(e) None of these

Q14. What is the code for about? 
(a) %6m
(b) $4u
(c) @4o
(d) #4u
(e) None of these

Q15. If we code “study Mentors clear exams” as per the above coding method, what will be the code?
(a) $6u %4d #4a @4e
(b) %4u #4e @6t $4a
(c) @4e $6t #6e %4a
(d) #6t @4u @4e %4m
(e) None of these

Night Class Reasoning for SBI PO |_3.1

Night Class Reasoning for SBI PO |_4.1
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