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NABARD Office Attendant Mains Quantitative Aptitude

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NABARD Office Attendant Mains Quantitative Aptitude

shape Introduction

NABARD Office Attendant Mains Examination, conducted in online Mode, duration of 120 minutes, a total of 155 Questions, a maximum score of 155 marks, and, consists of 4 sections, namely – English Language, Test of Reasoning, Quantitative Aptitude, General Awareness. The article NABARD Office Attendant Mains Quantitative Aptitude provides Test of Quantitative Aptitude (Mcq’s) useful to the candidates while preparing NABARD Office Attendant 2020

shape Imp Dates

NABARD Office Attendant Important Dates

Event Date
Application Start Date 25.12.2019
Application Last Date 12.01.2020
Last Date to pay the Application Fee 12.01.2020
Download of call letters for Online examination – Preliminary Preliminary Exam Hall Ticket
Preliminary Exam Date 04th Feb
Prelims Result Date 26-02-2020
Mains Exam Date March 14 2020
Prelims Result Date 27-02-2020
Mains Admit Card Release Date 4-03-2020
Mains Result Date Will Update Soon!!!

shape Pattern

S. No. Name of test (objective) No. of questions Maximum Marks Duration
1. Test of Reasoning 35 35


Composite time of 120 minutes
2. Quantitative Aptitude 35 35
3. General Awareness 50 50
4. English Language 35 35
Total 155 Questions 155 Marks

shape Syllabus

S.No Name of Test Syllabus
1. Test of Reasoning
  • Decision making

  • Analogy.

  • Non-Verbal Series.

  • Alphabet Series.

  • Number Ranking.

  • Arithmetical Computation.

  • Problem Solving.

  • Judgment

  • Arithmetical Number Series.

  • Number Series.

  • Discriminating observation
  • 2 English Language
  • Grammar.

  • Articles.

  • Antonyms.

  • Subject-Verb Agreement.

  • Sentence Rearrangement.

  • Fill in the Blanks.

  • Comprehension.

  • Unseen Passages.

  • Error Correction.

  • Idioms & Phrases.

  • Synonyms

  • Vocabulary.

  • Verb.

  • Parts of Speech.

  • Active Voice & Passive Voice.

  • Tenses.

  • Degrees of Compression

  • Adverb.
  • 3. General Awareness
    • History.

    • Books and Authors.

    • Culture.

    • Abbreviations.

    • General Politics.

    • Current Affairs – National & International.

    • Economic Science.

    • Geography.

    • Important Financial & Economic News.

    • Science – Inventions & Discoveries.

    • Indian Constitution.

    • Current events.

    • Books.

    • Important Days.

    • Awards and Honors.

    • Sports and Games.
    4. Numerical Ability
    • Tables and Graphs.

    • Fundamental arithmetical operations

    • Discounts.

    • Ratio and Time.

    • HCF & LCM.

    • Percentages.

    • Time and Work.

    • Data Interpretation etc.

    • Number System.

    • Time and Distance.

    • Computation of Whole Numbers

    • Use of Tables and Graphs.

    • Simplification.

    • Mensuration.

    • Relationship between Numbers

    • Decimal & Fractions.

    • Averages.

    • Simple & Compound Interest.

    • Profit and Loss.

    shape Samples

    1. In the first 10 overs of a cricket game, the run rate was only 3.2. What should be the run rate in the remaining 40 overs to reach the target of 282 runs
      A. 5
      B. 7.4
      C. 6.25
      D. 5.5

    Answer - Option C
    Explanation - [latex]\frac {10×3.2+40x}{10+40}[/latex]=[latex]\frac {282}{50}[/latex]
    32+40x=282
    x=6.25
    2. A grocer has a sale of ₹6435,₹6927,₹6855,₹7230 and ₹6562for 5consecutive months. How much sale must he have in the sixth month so that he gets an average sale of ₹6500?
      A. ₹5000
      B. ₹4991
      C. ₹4800
      D. ₹5004

    Answer - Option B
    Explanation - Total sale of 6months =6500×6=39000
    Therefore, sale in the sixth month
    =39000−(6435+ 6927+ 6855+ 7230+ 6562)
    =4991
    1. Two numbers are in the ratio 2 : 3. If their L.C.M. is 48. what is sum of the numbers?
      A. 64
      B. 42
      C. 28
      D. 40

    Answer - Option D
    Explanation - Let the numbers be 2xand 3x
    LCM of 2x and 3x = 6x(∵ LCM of 2 and 3 is 6. Hence LCM of 2 and 3x is 6x)
    Given that LCM of 2x and 3X is 48
    6x=48
    x= [latex]\frac {48}{6}[/latex]= 8
    Sum of the numbers=2x+3x
    =5x
    = 5 × 8 = 40
    2. The H.C.F. of two numbers is 5 and their L.C.M. is 150. If one of the numbers is 25, then the other is:
      A. 20
      B. 28
      C. 24
      D. 30

    Answer - Option D
    Explanation - Product of two numbers = Product of their HCF and LCM.
    Let one number = x
    => [latex]25\times[/latex] x = [latex]5\times[/latex]150
    => x =[latex]\frac {5\times150}{25}[/latex]=30
    1. The cost price of 20 articles is the same as the selling price of x articles. If the profit is 25%, find the value of x
      A. 16
      B. 15
      C. 25
      D. 18

    Answer - Option A
    Explanation - 25 = [latex]\frac {(20-X)100}{X}[/latex]
    ⇒x=4(20−x)
    ⇒5x=80
    ⇒x=16
    2. If the selling price is doubled, the profit triples. What is the profit percent?
      A. 105[latex]\frac {1}{3}[/latex]%
      B. 66[latex]\frac {2}{3}[/latex]%
      C. 120%
      D. 100%

    Answer - Option D
    Explanation - If selling price is doubled, the profit triples. In this case, the amount of increase in the selling price is equal to the amount of increase in profit. Therefore,
    selling price = 2 × profit
    ⇒ selling price - profit = profit
    ⇒ cost price = profit
    ⇒ profit percent
    = 100 %
    1. P can finish a work in 18 days. Q can finish the same work in 15 days. Q worked for 10 days and left the job. how many days does P alone need to finish the remaining work?
      A. 6
      B. 4
      C. 5
      D. 8

    Answer - Option A
    Explanation - Work done by P in 1 day = [latex]\frac {1}{18}[/latex]
    Work done by Q in 1 day = [latex]\frac {1}{15}[/latex]
    Work done by Q in 10 days = [latex]\frac {10}{15}[/latex] = [latex]\frac {2}{3}[/latex]
    Remaining work = 1 - [latex]\frac {2}{3}[/latex] = [latex]\frac {1}{3}[/latex]
    Number of days in which P can finish the remaining work = ([latex]\frac {1}{3}[/latex]) ([latex]\frac {1}{18}[/latex]) = 6
    2. P is 30% more efficient than Q. P can complete a work in 23 days. If P and Q work together, how much time will it take to complete the same work?
      A. 9
      B. 11
      C. 13
      D. 15

    Answer - Option C
    Explanation - Work done by P in 1 day = [latex]\frac {1}{23}[/latex]
    q × [latex]\frac {130}{100}[/latex] = [latex]\frac {1}{23}[/latex]
    Let work done by Q in 1 day = q => q = [latex]\frac {100}{23\times130}[/latex] = [latex]\frac {10}{23\times13}[/latex]
    Work done by P and Q in 1 day = [latex]\frac {1}{23}[/latex] + [latex]\frac {10}{23\times13}[/latex] = [latex]\frac {23}

    {23\times13}[/latex] = [latex]\frac {1}{13}[/latex]
    1.The cost of Type 1 material is Rs. 15 per kg and Type 2 material is Rs.20 per kg. If both Type 1 and Type 2 are mixed in the ratio of 2 : 3, then what is the price per kg of the mixed variety of material?
      A. Rs. 17
      B. Rs.18
      C. Rs. 19
      D. Rs. 16

    Answer - Option B
    Explanation - Cost Price(CP) of Type 1 material is Rs. 15 per kg
    Cost Price(CP) of Type 2 material is Rs. 20 per kg
    Type 1 and Type 2 are mixed in the ratio of 2 : 3.
    Hence Cost Price(CP) of the resultant mixture
    = [latex]\frac {(15\times2)\times(20\times3)}{(2\times3}[/latex]
    = [latex]\frac {(30 + 60)}{5}[/latex]=[latex]\frac {90}{5}[/latex]=18
    2. Find the ratio in which rice at Rs. 7.20 a kg be mixed with rice at Rs. 5.70 a kg to produce a mixture worth Rs. 6.30 a kg.
      A. 2:3
      B. 4:3
      C. 3:2
      D. 3:4

    Answer - Option A
    Explanation - CP of 1kg 1st kind rice = Rs.7.20
    CP of 1kg 2nd kind rice = Rs.5.70
    CP of 1kg mixed rice = Rs.6.30
    By rule of alligation,

    Required Ratio = .6 : .9 = 6:9 = 2:3
    1. Two employees X and Y are paid a total of Rs. 550 per week by their employer. If X is paid 120 percent of the sum paid to Y, how much is Y paid per week?
      A. Rs. 250
      B. Rs. 150
      C. Rs. 300
      D. Rs. 200

    Answer - Option A
    Explanation - Let the amount paid to X per week = x and the amount paid to Y per week=y
    Then x + y= 550 ⋯(1)
    But x = 120 % of y ⋯(2)
    From (1) and (2),
    120% of y + 100% of y = 550
    220% of y = 550
    y = [latex]\frac {550\times100}{200}[/latex]= 250
    2. Three candidates contested an election and received 1136, 7636 and 11628 votes respectively. What percentage of the total votes did the winning candidate get?
      A. 50%
      B. 57%
      C. 52%
      D. 60%

    Answer - Option B
    Explanation - votes received by the winning candidate = 11628
    total votes = 1136 + 7636 + 11628 = 20400
    Required percentage
    [latex]\frac {11628}{20400}[/latex][latex]\times[/latex][latex]\frac {11628}{204}[/latex]
    [latex]\frac {2907}{51}[/latex] = [latex]\frac {969}{17}[/latex] = 57%
    1. How much time will it take for an amount of ₹900 to yield ₹81 as interest at 4.5% per annum of simple interest?
      A. 1 Years
      B. 2 Years
      C. 3 Years
      D. 4 Years

    Answer - Option B
    Explanation - T = [latex]\frac {100\times SI}{PR}[/latex] =[latex]\frac {100\times81}{900\times4.5}[/latex]= 2
    2. The difference between compound interest and simple interest on an amount of ₹15,000 for 2 years is ₹96. What is the rate of interest per annum?
      A. 12%
      B. 8%
      C. 6%
      D. 9%

    Answer - Option B
    Explanation - Refer formula
    15000= [latex]\frac {R}{100}{}^{2}[/latex] = 96
    ⇒[latex]{R}^{2}[/latex] =64
    ⇒ R=8
    1. When 0.36 is written in simplest form, the sum of the numerator and the denominator is :
      A. 15
      B. 34
      C. 64
      D. 13

    Answer - Option B
    Explanation - 0.36 =[latex]\frac {36}{100}[/latex]=[latex]\frac {9}{25}[/latex]
    Sum of the numerator and denominator is 9 + 25 = 34
    2. What decimal of an hour is a second
      A. .0028
      B. .0027
      C. .0026
      D. .0025

    Answer - Option B
    Explanation - [latex]\frac {1}{(60 * 60)}[/latex] = [latex]\frac {1}{3600}[/latex] = .0027
    1. If 2 tables and 3 chairs cost Rs, 3500 and 3 tables and 2 chairs cost Rs. 4000, then how much does a table cost ?
      A. 500
      B. 1000
      C. 1500
      D. 2000

    Answer - Option B
    Explanation - Let the cost of a table and that of a chair be Rs. x and Rs, y respectively.
    Then, 2x + 3y = 3500 ...(i)
    and 3x + 2y = 4000 .....(ii)
    solving (i) and (ii) we get x = 1000, y = 500
    2. In a regular week, there are 5 working days and for each day, the working hours are 8. A man gets Rs. 2.40 per hour for regular work and Rs. 3.20 per hours for overtime. If he earns Rs. 432 in 4 weeks, then how many hours does he work for ?
      A. 160 B. 175 C. 180 D. 195

    Answer - Option B
    Explanation - Suppose the man works overtime for x hours.
    Now, working hours in 4 weeks = (5 x 8 x 4) = 160.
    Therefore, 160 * 2.40 + x * 3.20 = 432
    => 3.20x = 432 - 384 = 48
    => x = 15.
    Hence, total hours of work = (160 + 15) = 175.
    1. A: B: C is in the ratio of 3: 2: 5. How much money will C get out of Rs 1260?
      A. 252
      B. 125
      C. 503
      D. None of these

    Answer - Option D
    Explanation - C's share = [C's ratio/ sum of ratios] * total amount
    C's share = (5/10) * 1260
    C's share = 630
    2. A sum of money is to be distributed among A, B, C, D in the proportion of 5 : 2 : 4 : 3. If C gets Rs. 1000 more than D, what is B's share?
      A. Rs. 500
      B. Rs. 1500
      C. Rs. 2000
      D. None of these

    Answer - Option C
    Explanation - Let the shares of A, B, C and D be Rs. 5x, Rs. 2x, Rs. 4x and Rs. 3x respectively.
    Then, 4x - 3x = 1000
    => x = 1000.
    B's share = Rs. 2x = Rs. (2 x 1000) = Rs. 2000.
    Directions (1-2)

    1. The ratio of the number of years, in which the foreign exchange reserves are above the average reserves, to those in which the reserves are below the average reserves is?
      A. 2:6
      B. 3:4
      C. 3:5
      D. 4:4

    Answer - Option C
    Explanation - Average foreign exchange reserves over the given period = 3480 millionUS $.
    The country had reserves above 3480 million US $ during the years 1992-93, 1996-97 and 1997-98, i.e., for 3 years and below 3480 million US during the years 1991-92, 1993-94, 1994-95, 1995-56 and 1998-99 i.e., for 5 years.
    Hence, required ratio = 3 : 5.
    2. The foreign exchange reserves in 1997-98 was how many times that in 1994-95?
      A. 0.7
      B. 1.2
      C. 1.4
      D. 1.5

    Answer - Option D
    Explanation - Required ratio [latex]\frac {5040}{3360}[/latex]= 1.5
    NABARD Office Attendant - Related Information
    NABARD Office Attendant Notification
    NABARD Office Attendant - Quantitative Aptitude EBooks - PDF Notes - Mock Tests
    NABARD Office Attendant – General Awareness EBooks – Mock Tests – One Liners
    NABARD Office Attendant – Current Affairs EBooks – Quizzes – Special Articles
    NABARD Office Attendant – Reasoning Ability EBooks – PDF Notes – Mock Tests


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