number analogy Detailed Explanation And More Example

MOST IMPORTANT verbal reasoning - 11 EXERCISES

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Directions: In each of the following questions, there is a certain relationship between two given numbers on one side of (: :) and one number is given on another side of (: :) while another number is to be found the given alternatives, having the same relationship with this number as the number of the given pair bears. Choose the best and correct alternatives.

The following question based on analogy topic of verbal reasoning

Questions : 63 : 9 : : ? : 14

(a) 56

(b) 94

(c) 68

(d) 42

The correct answers to the above question in:

Answer: (c)

$$\text"As, "\text"6 + 3 is 9"$$

$$\text"lly, "\text" 6 + 8 is 14."$$

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Read more number analogy Based Verbal Reasoning Questions and Answers

Question : 1

212 : 436 : : 560 : ?

a) 786

b) 654

c) 682

d) 784

Answer: (d)

$$\text"As, "\text"212+ 224 is 436"$$

$$\text"lly, "\text" 560 + 224 is 784."$$

Question : 2

841 : 29 : : 289 ?

a) 23

b) 24

c) 13

d) 17

Answer: (d)

As, 841 = (29)2

Similarly, 289 = (17)2.

Question : 3

8 : 28 : : 27 : ?

a) 85

b) 8

c) 64

d) 24

Answer: (a)

$$\text"As, "\text"8 x 3 +4 is 28"$$

$$\text"similarly, "\text" 27 x 3 + 4 is 85".$$

Question : 4

432 : 24: : : 735 : ?

a) 81

b) 25

c) 105

d) 73

Answer: (c)

$$\text"As, "\text"432 is converted as "\text"4 x 3 x 2"=\text"24"$$

$$\text"735"\text" is converted as"\text" 7 x 3 x 5"=\text"105."$$

Directions: In each of the following questions, Choose the whole set of numbers from the given four alternative sets, that should be similar to the given set of numbers with the same relationship.

Question : 5

(23, 30, 37)

a) (6, 13, 20)

b) (21, 28, 34)

c) (12, 19, 25)

d) (7, 15, 23)

Answer: (a)

$$\text"As, "\text"23 : 30 : 37"=\text"23 + 7"=\text"30, "\text"30 + 7"=\text"37"$$

$$\text"lly, "\text"6 : 13 : 20"=\text"6 + 7"=\text"13 "\text"13 + 7"=\text"20"$$

Question : 6

(49, 81, 25)

a) (22, 37, 41)

b) (25, 45, 28)

c) (100, 289, 4)

d) (17, 12, 9)

Answer: (c)

Every number in each set is a perfect square

As, 49 = 72, 81 = 92, 25 = 52

Similarly, 100 = 102, 289 = 172, 4 = 22.

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