Study the following information and answer the question:

Statement:

F$>$G$\ge$J$\le$M$=$N; Q$\le$Y$<$X$>$Z$=$M; X$<$P

Conclusion:

$I.$ N$<$P

$II.$ Q$\le$Z

$III.$ Z$>$Q

Find the conclusions that are true from the given statements:

Statements: $A<P=C\ge D;S>U\le B<A;C<Q>S\ge V$

Conclusions:

$\mathrm{I}.$ $\mathrm{U}>\mathrm{V}$

$\mathrm{II}.$ $B<C$

$\mathrm{III}.$ $Q>D$

Find out the conclusions that follow the given statements:

Statements: $M=V;R\ge S; V<S; M>A; R\le U$

Conclusions:

$\mathrm{I}.$ $U>S$

$\mathrm{II}.$ $R=S$

$\mathrm{III}.$ $R>S$

The interchange of which of the given numbers or signs in the alternatives will make the given equation meaningful?

$\left(20+3\right)\times 6+8-32=76$ 

When $- \& =, 60 \& 20$ are interchanged, find which one of the following equations will be correct?

Directions:

If $\vee$ stands for $\times$, $\wedge$ stands for $+$, $\forall$ stands for $-$ and $A$ stands for $÷$.

Then, which of the following will be the correct equation? 

The following question relationship between different elements is shown in the statements. These statements are followed by two conclusions. Give answer:

A. Only conclusion I is true.

B. Only conclusion II is true.

C. Either conclusion I or II is true.

D.Neither conclusion I nor II is true.

E. Both conclusions I and II are true.

Statements : $\mathrm{Q} \ge \mathrm{R} \ge \mathrm{S}, \mathrm{T} \ge \mathrm{S} \ge \mathrm{Y}, \mathrm{O} = \mathrm{P} = \mathrm{S}$
Conclusions :
I. $\mathrm{R} \ge \mathrm{Y}$
II. $\mathrm{Q} \ge \mathrm{O}$

In the following question, assuming the given statements to be true, find which of the two conclusions $\mathrm{I}$ and $\mathrm{II}$ given below is/are definitely true.

Statements:-
L $<$ A, H $>$ S, A $=$ T, L $>$ S

Conclusions:-
$\mathrm{I}$. T $>$ H
$\mathrm{II}$. T $>$ S

In the following question, assuming the given statements to be true, find which of the two conclusions $\mathrm{I}$ and $\mathrm{II}$ given below is/are definitely true.

Statements:
I $=$ Q $>$ B $>$ A, L $<$ O $>$ P $>$ Q

Conclusions:
$\mathrm{I}$. Q $>$ L
$\mathrm{II}$. L $>$ Q

In the question relationship between different elements is shown in the statements. These statements are followed by two conclusions.
Given answer-

A. If only conclusion I follows.
B. If only conclusion II follows.
C. If either conclusion I or II follows.
D. If neither conclusion I nor II follows.
E. If both conclusion I and II follow.

Statements:$\mathrm{C} \ge \mathrm{M} \ge \mathrm{P} \ge \mathrm{L}, \mathrm{N} > \mathrm{O} \ge \mathrm{K} \le \mathrm{P}$
Conclusions: $\left(\mathrm{I}\right) \mathrm{C} \ge \mathrm{K} \left(\mathrm{II}\right) \mathrm{N} \ge \mathrm{L}$

In the following question, assuming the given statements to be true, find which of the two conclusions $\mathrm{I}$ and $\mathrm{II}$ given below is/are definitely true.

Give answer.
$1.$ If only conclusion $\mathrm{I}$ is true.
$2.$ If only conclusion $\mathrm{II}$ is true.
$3.$ If either conclusion $\mathrm{I}$ or $\mathrm{II}$ is true.
$4.$ If neither conclusion $\mathrm{I}$ nor $\mathrm{II}$ is true.
$5.$ If both conclusions $\mathrm{I}$ and $\mathrm{II}$ are true.

Statement: A$>$ B $>$ C $>$ D $<$ E $<$ F
Conclusions: $\mathrm{I}.$ B $>$ D                 $\mathrm{II}.$ C $<$ A

In the question, the relationship between different elements is shown in the statements. The statements are followed by two conclusions.

Give answer:

$1.$ if only conclusion $\mathrm{I}$ is true.

$2.$ if only conclusion $\mathrm{II}$ is true

$3.$ if either conclusion $\mathrm{I}$ or $\mathrm{II}$ is true

$4.$ if neither conclusion $\mathrm{I}$ nor $\mathrm{II}$ is true

$5.$ if both conclusions $\mathrm{I}$ and $\mathrm{II}$ are true.

Statements:
E$>$ F $\ge$ G $<$ H $\le$ I $<$ J
Conclusions: $\mathrm{I}.$ G $\le$ E             $\mathrm{II}.$ J $\ge$ F

In the question, the relationship between different elements is shown in the statements. The statements are followed by two conclusions.

Give answer:

$1.$ if only conclusion $\mathrm{I}$ is true.

$2.$ if only conclusion $\mathrm{II}$ is true

$3.$ if either conclusion $\mathrm{I}$ or $\mathrm{II}$ is true

$4.$ if neither conclusion $\mathrm{I}$ nor $\mathrm{II}$ is true

$5.$ if both conclusions $\mathrm{I}$ and $\mathrm{II}$ are true.

Statements:
P $\ge$ T $>$ Q $\le$ R $<$ S; A$\le$ Q $>$ W
Conclusions: $\mathrm{I}.$ W $<$ P             $\mathrm{II}.$ R $>$ P