Dear Readers,
Mahendras has started special quizzes for IBPS PO & RRB Exam so that you can practice more and more to crack the examination. This IBPS PO & RRB Exam special quiz series will mold your preparations in the right direction and the regular practice of these quizzes will be really very helpful in scoring good marks in the Examination. Here we are providing you the important question of reasoning ability for the IBPS PO & RRB Exam.
(1) A train 200 metre long running at 48 km/hr. crosses a tunnel in 45 seconds. Find the length of tunnel.
एक ट्रेन 200 मीटर लम्बी जो कि 48 किमी/घंटे की रफ्तार से चल रही है एक सुरंग को 45 सेकेण्ड में पार करती है। सुरंग की लम्बाई ज्ञात कीजिए।
(1) 400 metre
(2) 300 metre
(3) 250 metre
(4) 450 metre
(5) None of these
(2) In how many ways the letters of the word 'FLUTE' can be arranged?
शब्द 'FLUTE' के अक्षरों को कितने विभिन्न प्रकार से व्यवस्थित किया जा सकता है?
(1) 64
(2) 60
(3) 72
(4) 120
(5) None of these
(3) In a music audition there are 15 boys and 10 girls. Three candidates are selected at random in which what is the probability that 1 girl and 2 boys are selected?
एक संगीत प्रतियोगिता में 15 लड़के और 10 लड़कियां हैं। तीन लोगों को यादृच्छया चुना जाता है उसमें 1 लड़की और 2 लड़के होने की क्या प्रायिकता है?
(1) ![](data:image/png;base64,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)
(2) ![](data:image/png;base64,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)
(3) ![](data:image/png;base64,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)
(4) ![](data:image/png;base64,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)
(5) None of these
(4) Pawan is twice as fast as Amit and Amit is thrice as fast as Maneesh is. If the journey covered by Maneesh in 42 minutes then how much time will Pawan take to cover this journey?
पवन, अमित से दोगुना तेज चलता है और अमित, मनीष से तीन गुना तेज चलता है। यदि मनीष 42 मिनट में यात्रा पूरी करता है तो पवन यात्रा को पूरा करने में कितना समय लेगा?
(1) 14
(2) 7
(3) 21
(4) 35
(5) None of these
(5) Twenty years ago the age of father was four times the age of son. After 20 years from now the ratio of father's age and son's age will be 8 : 5. What is sum of their present ages?
20 वर्ष पहले पिता की आयु अपने पुत्र की आयु की चार गुना थी। अब से 20 वर्ष बाद पिता की आयु और पुत्र की आयु में अनुपात 8 : 5 हो जायेगा। उनकी वर्तमान आयु का योग क्या है?
(1) 100 years
(2) 120 years
(3) 90 years
(4) 80 years
(5) 84 years
Q-(6-10) What should come in place of question mark (?) in the following questions?
निम्नलिखित प्रश्नों में प्रश्नवाचक चिन्ह (?) के स्थान पर क्या आयेगा ?
(6) ![](data:image/png;base64,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)
(1) 588
(2) 488
(3) 486
(4) 586
(5) 698
(7) 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)
(1) 465
(2) 454
(3) 452
(4) 476
(5) None of these
(8) 725632- 631104 - 977 4 - 999 = ?
(1) 83555
(2) 87355
(3) 83755
(4) 83558
(5) None of these
(9) 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)
(1) 146
(2) 164
(3) 154
(4) 148
(5) None of these
(10) 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)
(1) 90
(2) 40
(3) 45
(4) 35
(5) None of these
Answer -
Q-(1) Sol-(1)
Q-(2) Sol-(4)
Required number of ways = 5! = 120
Q-(3) Sol-(1)
Required probability
Q-(4) Sol-(2)
Q-(5) Sol-(3)
Let father's age twenty years ago = x years
and son's age twenty years ago = y years
According to question
x = 4y.......(1)
and ![](data:image/png;base64,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)
from (1)
x = 40
Required sum = 90 years
Q-(6) Sol-(1)
Q-(7) Sol-(5)
Q-(8) Sol-(3)
725632- 631104-9774-999= ?
? = 83755
Q-(9) Sol-(2)
Q-(10) Sol-(3)
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