If A, B, C, D,.........Z represents numbers from 1, 2, 3,...... 26. Key can be anything from 1 to 25. For a key of 2, every letter shifts 2 places. To right A becomes C, Z becomes B and so on. If key is equal to 9, match the normal letters with encrypted letters.

$\begin{matrix} N o r m a l L e t t e r & E n c r y p t e d L e t t e r 1 A & a Y 2 F & b D 3 P & c O 4 U & d I 5 Z & e J \end{matrix}$

1b, 2c, 3a, 4e, 5d

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1e, 2c, 3b, 4d, 5a

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1e, 2c, 3a, 4b, 5d

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1e, 2b, 3c, 4d, 5a

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Solution

The correct option is C
1e, 2c, 3a, 4b, 5d

Since key = 9, we have to shift letters 9 places to the right.

" $\begin{matrix} G i v e n p o s i t i o n & K e y & E n c r y p t e d l e t t e r a t p o s i t i o n & E n c r y p t e d l e t t e r A - 1 & 9 & 10 & J F - 6 & 9 & 15 & O P - 16 & 9 & 25 & Y U - 21 & 9 & 30 - 26 = 4 & D Z - 26 & 9 & 35 - 26 = 9 & I \end{matrix}$ "

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Similar questions

If A, B, C, D,.........Z represents numbers from 1, 2, 3,...... 26. Key can be anything from 1 to 25. For a key of 2, every letter shifts 2 places. To right A becomes C, Z becomes B and so on. If key is equal to 9, match the normal letters with encrypted letters.

$\begin{matrix} Normal Letter & Encrypted Letter 1 A & a Y 2 F & b D 3 P & c O 4 U & d I 5 Z & e J \end{matrix}$

If A, B, C, D,......... Z represents numbers from 1, 2, 3,...... 26. Key can be anything from 1 to 25. For a key of 2, every letter shifts 2 places to right. A becomes C, Z becomes B and so on. If key is equal to 9, match the normal letters with encrypted letters.

$\begin{matrix} Normal Letter & Encrypted Letter 1 A & a Y 2 F & b D 3 P & c O 4 U & d I 5 Z & e J \end{matrix}$

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$\begin{matrix} A & B 1. H a i r a n d m u c u s i n n o s t r i l s & a . a s s i s t s i n i n h a l a t i o n a n d e x h a l a t i o n 2. C a r t i l a g e i n t r a c h e a & b . i n c r e a s e s u r f a c e a r e a o f a b s o r p t i o n 3. A l v e o l i & c . p r e v e n t s e n t r y o f f o r e i g n b o d i e s 4. D i a p h r a g m & d . p r e v e n t s c o l l a p s e o f t r a c h e a l s t r u c t u r e \end{matrix}$

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The correct option is C 1e, 2c, 3a, 4b, 5d Since key = 9, we have to shift letters 9 places to the right. "Given positionKeyEncrypted letter at positionEncrypted letterA−1910JF−6915OP−16925YU−21930−26=4DZ−26935−26=9I"