Dear Aspirants,

### IBPS PO Reasoning Ability Quiz

The reasoning being the scoring part can enhance your performance as a whole. All you need to do is clear your basics and be aware of the syllabus of the particular exam you are preparing for. Study Notes for the topics like Puzzles, Coding-decoding, sitting arrangement, blood relations, and the list is long is provided on Adda247, so that you can make the preparation time fun by cracking the logic that runs the engine of a particular topic. Giving mocks and Quizzes on a regular basis will help you to decode the strategy. Also, the Study Plans go hand in hand with the exam preparations that will take place in the upcoming months. Like the IBPS PO Prelims are scheduled in the month of October and we already rolled the study plan 'Kar IBPS PO 2019 FATAH' for your aid. Under the same plan, here is the Quiz for Reasoning, to make sure that you don't skip any important topic as well as be prepared to face any type of questions in the prelims. IBPS PO Reasoning Quiz of 11th August 2019 covers the topic Inequality.

Directions (1-5): In these questions, relationship between different elements is shown in the statements. These statements are followed by two conclusions. Mark answer as

Q1.
If only conclusion I follows.
If only conclusion II follows.
If either conclusion I or II follows.
If neither conclusion I nor II follows.
If both conclusions I and II follow.
Solution:

Q2.
If only conclusion I follows.
If only conclusion II follows.
If either conclusion I or II follows.
If neither conclusion I nor II follows.
If both conclusions I and II follow.
Solution:

Q3.

If only conclusion I follows.
If only conclusion II follows.
If either conclusion I or II follows.
If neither conclusion I nor II follows.
If both conclusions I and II follow.
Solution:

Q4.
If only conclusion I follows.
If only conclusion II follows.
If either conclusion I or II follows.
If neither conclusion I nor II follows.
If both conclusions I and II follow.
Solution:

Q5.
If only conclusion I follows.
If only conclusion II follows.
If either conclusion I or II follows.
If neither conclusion I nor II follows.
If both conclusions I and II follow.
Solution:

Directions (6-10): In the following questions, the symbols #, %, \$, @ and © are used with the following meaning as illustrated below.
‘P # Q’ means ‘P is not smaller than Q’.
‘P % Q’ means ‘P is neither smaller than nor equal to Q’.
‘P \$ Q’ means ‘P is neither greater than nor equal to Q’.
‘P @ Q’ means ‘P is neither greater than nor smaller than Q’.
‘P © Q’ means ‘P is not greater than Q’.
Now, in each of the following questions assuming the given statements to be true, find which of the three Conclusions I, II and III given below them is/are definitely true and give your answer accordingly.

Q6.
Only I and III is true
Only II and I is true
Only II and III is true
Only I is true
None is true
Solution:

Q7.

Only III and II is true
Only II
Only III is true
Either I or III true
None of these
Solution:

Q8.

Only I is true
I, II and III are true
Either I or II true
Only II is true
None of these
Solution:

Q9.
Only II and III is true
Only I is true
Either I or III true
Only II
None of these
Solution:

Q10.
Only I is true
Only I and III is true
Only II is true
All are true
None of these
Solution:

Q11. In which of the following expression will the expressionholds true?

Q12. if the given expression is definitely true, then which of the following expressions will be true?
A<D
E≥B
C≤E
E<A
None is true

Q13. If the expressions,are true then which of the following combinations will be definitely true?
U ≥ Z
W < Z
V = Z
U ≤ V
None of these

Q14. Which of the following symbols should replace the sign (#) and (&) respectively in the given expression in order to make the expression E < F and C ≥ D definitely true?
B < E ≤ G = H < D # F ≤ A & C
≥, =
≥, ≤
>, ≤
=, ≤
≥, <

Q15. Which of the following symbols should replace the sign (@) respectively in the given expression in order to make the expression L ≥ W and V > S definitely true?
P ≥ V > R > T = L @ Q ≥ S= W
>
<
≤
≥
None of these

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