This question is based on code language which utilizes letters in the English alphabet. In each question, there is a word written in capital letters, with one letter underlined. For each letter in that word there is a code written in small letters. That code is denoted by either 1, 2, 3 or 4, not in the same order. You have to find out the exact code for the underlined letter in the word. The number of that code is the answer. Please note that the same letter appearing in other word(s) may be coded differently.

G O A L

This question is based on code language which utilizes letters in the English alphabet. In each question, there is a word written in capital letters, with one letter underlined. For each letter in that word there is a code written in small letters. That code is denoted by either 1, 2, 3 or 4, not in the same order. You have to find out the exact code for the underlined letter in the word. The number of that code is the answer. Please note that the same letter appearing in other word(s) may be coded differently.

S L A P

Study the following arrangements carefully and answer the questions given below:

Series:

I. MNLqdfuw2UFOKP6hs(14)SHV7gcRIE(13)xtk

II. azj14GJBopir5v9TQY(10)emn(11)DACby(12)xWZ

How many capital letters are in Series I and Series II, each of which is either followed by or preceded by the same positioned capital letter of the English alphabet from the other end?

Study the following arrangements carefully and answer the questions given below:

Series: I. MNLqdfuw2UFOKP6hs(14)SHV7gcRIE(13)xtk

II. azj14GJBopir5v9TQY(10)emn(11)DACby(12)xWZ

If the positions of the first twelve elements of series are reversed, and similarly the positions of the last twelve elements of series II are reversed then the third element to the right of seventh element from the left end of the series I will be ……., whereas the third element to the left of the seventh element from the right of series II will be:

Study the following arrangements carefully and answer the questions given below:

Series:

I. MNLqdfuw2UFOKP6hs(14)SHV7gcRIE(13)xtk

II. azj14GJBopir5v9TQY(10)emn(11)DACby(12)xWZ

Which of the following pair of elements shows the elements of series I and series II respectively, which are exactly in the middle of the seventh element from the left end and the sixth element from the right end in series I and II?

Study the following arrangements carefully and answer the questions given below:

Series:

I. MNLqdfuw2UFOKP6hs(14)SHV7gcRIE(13)xtk

II. azj14GJBopir5v9TQY(10)emn(11)DACby(12)xWZ

Three of the following four are alike in a certain way based on their position in the above series. Which is the one that does not belong to that group?

Study the following arrangements carefully and answer the questions given below:

Series:

I. MNLqdfuw2UFOKP6hs(14)SHV7gcRIE(13)xtk

II. azj14GJBopir5v9TQY(10)emn(11)DACby(12)xWZ

How many such vowels are there in the above arrangements, each of which is immediately preceded by a digit and immediately followed by a consonant?

In the following coded arithmetic equations, certain symbols are used with the following meaning:

I:  means add P to Q:

II.  means subtract Q from P;

III.  means multply P with Q; and

IV.  means divide P by Q.

Now study the given information and answer the questions following it. Three persons $A, B$ and $C$ complete a work in $20$ days. $B$ and $C$ together are $\frac{4}{3}$ times as efficient as $A$ and $B$ together. On the other hand $A$ and $C$ together are $\frac{5}{4}$ times as efficient as $B$ and $C$ together.

Which of the following equations represents the number of days in which $A$ alone can finish the same work?

In the following coded arithmetic equations, certain symbols are used with the following meaning:

I:  means add P to Q:

II.  means subtract Q from P;

III.  means multply P with Q; and

IV.  means divide P by Q.

Now study the given information and answer the questions following it. Three persons $A, B$ and $C$ complete a work in $20$ days. $B$ and $C$ together are $\frac{4}{3}$ times as efficient as $A$ and $B$ together. On the other hand $A$ and $C$ together are $\frac{5}{4}$ times as efficient as $B$ and $C$ together.

Which of the following equations represents the number of days in which $A$ alone can finish the same work?