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(C) Multiply equation $(II)$ by $2$ and subtract equation $(I)$ from it:$2 	imes (4x + 3y = 59) \Rightarrow 8x + 6y = 118$$(8x + 6y = 118) - (7x + 6y

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if $x  z$

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(C) Multiply equation $(II)$ by $2$ and subtract equation $(I)$ from it:$2 	imes (4x + 3y = 59) \Rightarrow 8x + 6y = 118$$(8x + 6y = 118) - (7x + 6y = 110) \Rightarrow x = 8$Substitute $x = 8$ into equation $(I)$:$7(8) + 6y = 110$$56 + 6y = 110$$6y = 110 - 56 = 54$$y = 9$Substitute $x = 8$ into equation $(III)$:$8 + z = 15$$z = 7$Comparing the values: $x = 8, y = 9, z = 7$. Thus,$x  z$,which means $x  z$.

Solve the given equations and select the correct option.
$I.$ $7x + 6y = 110$
$II.$ $4x + 3y = 59$
$III.$ $x + z = 15$

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Solve the given equations and select the correct option.$I.$ $7x + 6y = 110$$II.$ $4x + 3y = 59$$III.$ $x + z = 15$