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In this question, a statement is followed by two conclusions. Which of the two conclusions is/are true with respect to the statement?

Statement:
F = E \geq D = A > Z < S = O

Conclusions:
I. F≥DF \geq D
II. D < O

AOnly conclusion II is true

BBoth conclusions I and II are true

COnly conclusion I is true

DNeither conclusion I nor II is true

Answer:

C. Only conclusion I is true

Read Explanation:

Only Conclusion I is true.

F = E \geq D = A > Z < S = O:

  • Conclusion I (F≥DF \geq D) is TRUE: Looking at the first part of the statement, we have F=E≥DF = E \geq D. Since FF is equal to EE, we can substitute FF into the inequality, which directly gives F≥DF \geq D.

  • Conclusion II (D < O) is FALSE: Tracing the path from DD to OO, we get D = A > Z < S = O. The inequality signs change direction at ZZ (> Z <), meaning the relationship between DD and OO cannot be determined.


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