Statements: R c U, U ? Q, W $ R

Conclusions:

I. W c U

II. W@U

Only conclusion I is true

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Only conclusion II is true

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Either conclusion I or II is true

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Neither conclusion I nor II is true

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Solution

The correct option is C
Either conclusion I or II is true

$\begin{matrix} S y m b o l & R e p r e s e n t s : @ & > c & = £ & \neq ? & < $ & \geq \end{matrix}$

We get, W $\geq$ R = U < Q. Hence, either conclusion I or II is true.

Suggest Corrections

Similar questions

Statements: W © A, B * A, B @ M

Conclusions:
I. B # W
II. W $ B

X \geq W < D = U \geq R

X < U

R > W

\leq

\geq

\geq

\leq

Statements: W ≤ X < Y = Z >A; W<B

Conclusion:
I. B > Z
II. W < A

Statements: B $\div$ A, D $\times$ E, E + A

Conclusions:

I. D + A

II. B $\div$ E

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