Missing Number in Matrix MCQ Quiz - Objective Question with Answer for Missing Number in Matrix - Download Free PDF

If we observe the given table, we will get,

The pattern followed here is :-

In column 1 → 13 × 4 = 52, 52 × 5 = 260

In column 3 → 7 × 4 = 28, 28 × 5 = 140

Similarly,

In column 2 → 19 × 4 = 76, 76 × 5 = 380

Hence, 76 is the correct answer.

The pattern followed in each column:

Logic: [First number × Second number - Second number = Third number]

Column 1:

→ 5 × 3 = 15 - 3 = 12

Column 3:

→ 12 × 9 = 108 - 9 = 99

Similarly,

Column 2:

→ 7 × 6 = 42 - 6 = 36

Hence, the correct answer is "36".

Taking 1^st column,

1^st row + 3^rd row => 2 + 3 = 5 → (5)³ = 125 (which is the 2^nd row)

Similarly for 2^nd column,

1^st row + 3^rd row => 3 + 4 = 7 → (7)³ = 343 (which is the 2^nd row)

For 3^rd column,

1^st row + 3^rd row => 5 + 1 = 6 → (6)³ = 216 (which is the 2^nd row)

The pattern followed is,

Row wise:

(Second number × third number) ÷ 2 = first number

First row:

(15 × 4) ÷ 2 = 30

Second row:

(12 × 10) ÷ 2 = 60

Third row:

(16 × 12) ÷ 2 = 96

The logic followed here is:

(First number × 3) - (Second number × 4) = Third number

First row - 67, 25, 101 → (67 × 3) - (25 × 4) = 201 - 100 = 101

Second row - 55, 17, 97 → (55 × 3) - (17 × 4) = 165 - 68 = 97

Similarly,

Third row - 45, 19, ? → (45 × 3) - (19 × 4) = 135 - 76 = 59

Hence, option 4) is the correct answer.

The logic followed here is,

Row wise →

Difference of first and second number  = \(\sqrt {Third\ number}\)

First row:

10 - 6 = 4 ⇒ \( \sqrt{16}\) 

Second row,

9 - 3 = 6  ⇒ \( \sqrt{36}\) 

Third row,

8 - ? = \( \sqrt{9}\)

8 - ? = 3

? = 8 - 3 = 5

Hence, the missing term is "5".

Logic:

Column (1) → 3 × 6 × 12 = 216 =  6³

Column (2) → 2 × 20 × 25 = 1000 = 10³

Similarly,

Column (3) → 2 × 4 × 64 = 512 = 8³

Hence, 8 is the correct answer.

Given:

Here the pattern followed in each row is:

(1^st number)³ – (2^nd number)² = 3^rd number

Row 1: (1^st number)³ – (2^nd number)² = 3^rd number

7³ - 13² = 343 - 169 = 174

Row 2: (1^st number)³ – (2^nd number)² = 3^rd number

9³ - 25² = 729 - 625 = 104

Similarly

Row 3: (1^st number)³ – (2^nd number)² = 3^rd number

11³ - 30² = 1331 - 900 = 431

The given table:

The pattern followed here is:

In column I,

6² - 8 = 28

36 - 8 = 28

In column II,

9² - 18 = 63

81 - 18 = 63

Similarly, in column III,

13² - ? = 94

169 - ? = 94

? = 169 - 94

? = 75

Hence, "75" will replace the question mark in the table.

In column 1:

5 + 6 x 6 + 7x 7 x 7 = 5 + 36 + 343 =  384

In column 2:
4 + 5 x 5 + 6 x 6 x 6 = 4 + 25 + 216 = 245
Similarly,

In column 3:
3 + 4 x 4 + 5 x 5 x 5 = 3 + 16 + 125 = 144

Hence, 144 is the correct answer.

Logic: Column wise:

(1st number - 3rd number) + 2 = 2nd number

Column 1: (30 - 12) + 2 = 18 + 2 = 20;

Column 2: (42 - 14) + 2 = 28 + 2 = 30;

Similarly,

Column 3: (56 - 16) + 2 = 40 + 2 = 42.

Hence, 42 is the correct answer.

The pattern followed here is:

In a column,

(First nmuber ÷ 7) + (Second number ÷ 7) = Third number

In column 1 → (21 ÷ 7) + (56 ÷ 7) = (3 + 8) = 11

In column 3 → (63 ÷ 7) + (35 ÷ 7) = (9 + 5) = 14

Similarly,

In column 2 → (77 ÷ 7) + (28 ÷ 7) = (11 + 4) = 15

Hence, the correct answer is "15".

Reasoning  Puzzle  Question Find the missing number in the matrix.  Based on logic value  Fully explained answer and step-by-step solution.

The logic is:

Column wise: (2nd number - 1st number) × 4 = 3rd number.

Column 1: (15 - 4) × 4 = 11 × 4 = 44

Column 3: (21 - 6) × 4 = 15 × 4 = 60

Similarly,

Let the missing number be a

Column 2: (? - 7) × 4 = 68

⇒ ? - 7 = 68 ÷ 4

⇒ ? - 7 = 17

⇒ ? = 17 + 7

⇒ ? = 24

Hence, ‘24’ is the correct answer.

Logic : (First number + second number + 1) × 4  = Third number 

The pattern followed here is as follows:

• First row- 9, 21, 124

⇒ (9 + 21 + 1) × 4 

⇒ 31 × 4 = 124 

• Second row- 11, 25, 148

⇒ (11 + 25 +1) × 4 

⇒ 37 × 4 = 148

Similarly, third row- 17, ?, 220

⇒ (17 + ? + 1) × 4 = 220

⇒ (18 + ?) × 4 = 220

⇒ (18 + ?) = 220 ÷ 4 

⇒ (18 + ?) = 55

⇒ ? = 55 - 18 = 37

Hence, the value of '?' is 37.