# Missing Characters Online Quiz

Following quiz provides Multiple Choice Questions (MCQs) related to Missing Characters. You will have to read all the given answers and click over the correct answer. If you are not sure about the answer then you can check the answer using Show Answer button. You can use Next Quiz button to check new set of questions in the quiz.

### Explanation

Right half of the figure consists of vowel letters while left half of the figure has consonant letters.

Q 2 -

Options :

A - 1

B - 5

C - 3

D - None

### Explanation

In the above figure, it is clear that numbers are changing as 22 - 1 = 3, 22 - 2 = 2, 22 - 3 = 1, 22 - 4 = 0

Q 3 -

Options :

A - 1

B - 4

C - 2

D - 3

### Explanation

It can be seen that 819 is the combination of squares of 3 and 9, hence 2 is the missing number.

Q 4 -

Options :

A - 14

B - 17

C - 19

D - 22

### Explanation

It is clear that $\frac{20}{2} + \frac{30}{3} = 20, \frac{18}{2} + \frac{27}{3} = 18$, therefore $\frac{14}{2} + \frac{30}{3} = 17$. Hence missing number is 17.

Q 5 -

Options :

A - 13

B - 31

C - 34

D - 32

### Explanation

Each number is divisible by number at the centre.

Q 6 -

Options :

A - 92

B - 89

C - 93

D - 101

### Explanation

we have $\frac{26+39}{13} = 5$ and $\frac{46+115}{23} = 7$, similarly $\frac{186+93}{31} = 9$, so that missing number is 93.

Q 7 -

Options :

A - 11

B - 16

C - 17

D - 19

### Explanation

Number at the centre is obtain as, $\sqrt{16} + \sqrt{81}= \sqrt{25}+\sqrt{64}= 13$ and $\sqrt{36} + \sqrt{9}= \sqrt{4}+\sqrt{49}= 9$, similarly $\sqrt{169} + \sqrt{9}= \sqrt{4}+\sqrt{196}= 16$. Therefore missing number is 16.

Q 8 -

Options :

A - 4

B - 6

C - 16

D - 14

### Explanation

The digits of first number are added and multiplied by 2 to get next number towards right while difference of digits is getting multiplied by 2 from top to bottom, such as in 1st figure (6-1) × = 10 and (1-0) × 2 = 2. Hence 4 is the missing number.

Q 9 -

Options :

A - 3

B - 5

C - 1

D - 6

### Explanation

The numbers are obtained from top to bottom as $6^2 +6^2+1 = 73$ and $5^2 +2^2 +1 = 30$, similarly $1^2 + 4^2 +1 = 18$. Hence 1 is missing number.