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# Inequality

##### Direction for [ Question No: 1 To 5 ] :

In this question, relationship between different elements is shown in the statements. The statements are followed by conclusions. Study the conclusions based on the given statement and select the appropriate answer.

1.

Statements:

M < S> A > J > R; A < B> Z; Z > F

Conclusions:
(a) Z less than S

$$\left ( b \right )C> R$$

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2.

Statements:

R > A > H < D> C < E> H; H < J> K < L>

Conclusions:

(a) F > J (b) R = E

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3.

Statements:

F > G = H < I> J; K < L> M > N > H; H < B>

Conclusions:

(a) F > M (b) C > J

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4.

Statements:

F < D xss=removed xss=removed> O > P = E

Conclusions:

(a) L > F (b) J > O

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5.

Statements:

M < V> E > O < A> U > Z = Y < J>

Conclusions:

(a) M = Z (b) B = J

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##### Direction for [ Question No: 6 To 10 ] :

In the following question, the symbols @, &, %, $and * are used with the following meaning illustrated. ‘P & Q’ means ‘P is not greater than Q’. ‘P * Q’ means ‘P is not smaller than Q’. ‘P % Q’ means ‘P is neither greater than nor equal to Q’. ‘P$ Q’ means ‘P is neither smaller than nor equal to Q’.

‘P @ Q’ means ‘P is neither greater than nor smaller then Q’.

In each of the following questions assuming the given statements to be true, find out which of the given conclusions (a), (b), (c) and (d) given below is/are definitely true.

6.

Statement:

I & J, V * W, K % V, J @ K, L & M, K % L

Conclusion:

(a) I % W (b) L @ W (c) M $J (d) I * V Answer: B No answer description available for this question. Enter details here 7. Statement: A$ R, R % S, T & U, V $J, U @ V, U$ K, R & U

Conclusion:

(a) A * U (b) S $J (c) T & K (d) A * K Answer: E No answer description available for this question. Enter details here 8. Statement: U % B, B % T, U % W, H & C, K$ U, C @ K

Conclusion:

(a) H & T (b) K @ T (c) C * B (d) W % K

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9.

Statement:

P % R, S $T, R & S, K & S, G * K, S$ M

Conclusion:

(a) P & K (b) R * M (c) S @ G (d) S * K

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10.

Statement:

V $R, W % K, R @ A, A & W, C & I, D$ C, A * D

Conclusion:

(a) C % V (b) D * R (c) K \$ R (d) K * C