Directions: In the following questions, \[\alpha \] stands for equal to, \[\beta \] for greater than, \[\gamma \] for less than and \[\delta \] for not equal to. If \[\text{bcy}\]\[\gamma \]\[~\text{ax},\text{ cy }\alpha \text{ bz}\] and\[{{\text{a}}^{\text{2}}}\,\gamma \text{ bc}\], then

\[{{\text{c}}^{2}}\text{x}\gamma {{\text{a}}^{2}}\text{z}\]

\[\text{cx }\alpha \text{ abz}\]

Directions: In the following questions, \[\alpha \] stands for equal t

1.	Directions: In the following questions, \[\alpha \] stands for equal to, \[\beta \] for greater than, \[\gamma \] for less than and \[\delta \] for not equal to. If \[\text{bcy}\]\[\gamma \]\[~\text{ax},\text{ cy }\alpha \text{ bz}\] and\[{{\text{a}}^{\text{2}}}\,\gamma \text{ bc}\], then
A.	\[\text{cx}\gamma \text{abz}\]
B.	\[\text{cx}\delta \text{abz}\]
C.	\[{{\text{c}}^{2}}\text{x}\gamma {{\text{a}}^{2}}\text{z}\]
D.	\[\text{cx }\alpha \text{ abz}\]
Answer» C. \[{{\text{c}}^{2}}\text{x}\gamma {{\text{a}}^{2}}\text{z}\]

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Directions: In the following questions, \[\alpha \] stands for equal to, \[\beta \] for greater than, \[\gamma \] for less than and \[\delta \] for not equal to. If \[\text{bcy}\]\[\gamma \]\[~\text{ax},\text{ cy }\alpha \text{ bz}\] and\[{{\text{a}}^{\text{2}}}\,\gamma \text{ bc}\], then

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