The ratio of the present ages of Arman and Ankit is 2 : 1 and the

Subject

Reasoning

Class

SSCCGL Class 12

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 Multiple Choice QuestionsMultiple Choice Questions

1.

In the following question, select the related word from the given alternatives.

Ampere : Electric current : : Fathom : ?

  • Depth of Water

  • Frequency

  • Sound level

  • Work or energy


2.

In the following question, select the related letter from the given alternatives.

AKP : 1121256 :: LNO : ?

  • 196125144

  • 144196225

  • 144225196

  • 41521196


3.

In the following question, select the related word from the given alternatives.

534 : 2 :: ? : ?

  • 102 : 9

  • 553 : 6

  • 884 : 2

  • 999 : 2


4.

In the following question, select the odd word from the given alternatives.

  • Baseball

  • Football

  • Hockey

  • Snooker


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5.

In the following question, select the odd letter from the given alternatives.

  • BOH

  • ERK

  • HUO

  • KXQ


6.

In the following question, select the odd number from the given alternatives.

  • 145

  • 463

  • 581

  • 651


7.

Arrange the given words in the sequence in which they occur in the dictionary.

1. Clocklipe
2. Cloddier
3. Clodpates
4. Clodpolls
5. Clockwise

  • 15234

  • 23154

  • 24315

  • 51234


8.

In the following question, which one set of letters when sequentially placed at the gaps in the given letter series shall complete it?

efg _ _ eff _ ghhe _ eff _ gggh _ h

  • eghhfe

  • ghhhh

  • hegefh

  • hgefhe


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9.

In the following question, select the missing number from the given series.

5, 13, 40, 104, ?

  • 229

  • 239

  • 259

  • 269


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10.

The ratio of the present ages of Arman and Ankit is 2 : 1 and the sum of their present ages is 72 years. What will be the Aman's age (in years) after 6 years?

  • 30 years

  • 48 years

  • 52 years

  • 54 years


D.

54 years

Let Aman's present age = 2x years
   Ankit's Present age = x years
According to the question,
                    2x + x = 72
                     3x = 72
                       x = 24
Aman's age after 6 years  = 2 x 24 + 6 = 54 years


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