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In this question, a group of numbers/symbols is coded using letters as per the table given below and the conditions which follow. The correct combination of codes following the condition is your answer.

Number/Symbol

^

#

5

7

@

%

>

2

!

?

4

8

$

3

Letter Code

L

F

B

J

D

H

E

X

V

Z

K

U

R

P


Conditions:

(i) If the first element is a symbol and the last, a number, the codes for these two are to be interchanged.

(ii) If the first element is an odd number, then the first and last elements are to be coded as Ø and ¥, respectively.

(iii) If both second and third elements are perfect squares, the third element is to be coded as the code for the second element.

How will ‘7 # ^ 2 !’ be coded?

AJFLX ¥

BJBFVZ

CØFLX¥

DØFLXV

Answer:

C. ØFLX¥

Read Explanation:

The correct code combination for '7 # ^ 2 !' is Ø F L X ¥.

  1. Analyze the Elements:

    • First element: 7 (Odd number)

    • Last element: ! (Symbol)

  2. Check the Conditions:

    • Condition (i): Does not apply (first element is a number, not a symbol).

    • Condition (ii): Applies, because the first element (7) is an odd number. Therefore, the first element must be coded as Ø and the last element must be coded as ¥.

    • Condition (iii): Does not apply (the second and third elements are symbols, not perfect squares).

  3. Apply the Codes from the Table for Middle Elements:

    • # = F

    • ^ = L

    • 2 = X

  4. Combine the Final Code:

    • 7 → Ø

    • # → F

    • ^ → L

    • 2 → X

    • ! → ¥



Related Questions:

Three statements are given, followed by three conclusions numbered I, II,and III. Assuming the statements to be true, even if they seem to be at variance with commonly known facts, decide which of the conclusions logically follow(s) from the statements.

Statements:

All phones are tablets.

No tablet is a calculator.

All drives are calculators.

Conclusions:

I. Some drives are phones.

II. Some calculators are phones.

III. No tablet is a drive.

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