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Alphabet Test-3...

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  • Question 1
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    If any two letters in the word  'PRISON 'have as many letters between them in the word as there are in the English alphabet, they form an alpha-pair. How many such alpha-pairs are there in the word 'PRISON '?

  • Question 2
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    How many such pairs of letters are there in the word CORPORATE each of which has as many  letters in the same sequence between them in the word as in the English alphabet?

  • Question 3
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    How many such letters are there in the word BACKLASH each of which is as far away from the beginning of the word as it is from the beginning of the English alphabet?

  • Question 4
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    If the letters in the word POWERFUL are rearranged as they appear in the English alphabet, the position of how many letters will remain unchanged after the rearrangement?

  • Question 5
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    If the first three letters of the word COMPREHENSION are reversed, then the last three letters are added and then the remaining letters are reversed and added, then which letter will be exactly in the middle?

  • Question 6
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    If the first and third letters in the word NECESSARY were interchanged, also the fourth and the sixth letters, and the seventh and the ninth letters, which of the following would be the seventh letter from the left?

  • Question 7
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    How many such pairs of letters are there in the word  STAINLESS each of which has as many letters between them in  the word as they have in the English alphabet, in the same  sequence?

  • Question 8
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    If you pick up from the following alphabet, the sixth and the fourteenth letters from your right and then pick up the fifth and twentieth letters from your left and form a meaningful word, what is the first letter of that word?

    A B C D E F G H I J K L M N O P Q R S T U V W X Y Z

  • Question 9
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    The position of how many letters in the word BRAKES remains unchanged when they are arranged in alphabetical order?

  • Question 10
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    If the letters of the word TRANSFORM are rearranged as they appear in the English alphabet, then the position of how many letters will remain unchanged after such rearrangement?

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