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(B) Given equations:$13x - 8y = -81$  ---$(1)$$15x - 5y = -65$  ---$(2)$Multiply equation $(1)$ by $5$ and equation $(2)$ by $8$ to eliminate $y$:$(13

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if $x < y$

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(B) Given equations:$13x - 8y = -81$  ---$(1)$$15x - 5y = -65$  ---$(2)$Multiply equation $(1)$ by $5$ and equation $(2)$ by $8$ to eliminate $y$:$(13x - 8y) 	imes 5 = -81 	imes 5 \Rightarrow 65x - 40y = -405$$(15x - 5y) 	imes 8 = -65 	imes 8 \Rightarrow 120x - 40y = -520$Subtract the first result from the second:$(120x - 40y) - (65x - 40y) = -520 - (-405)$$55x = -115$$x = -115 / 55 \approx -2.09$Substitute $x$ into equation $(2)$:$15(-2.09) - 5y = -65$$-31.35 - 5y = -65$$-5y = -65 + 31.35$$-5y = -33.65$$y = 6.73$Comparing $x$ and $y$:$x \approx -2.09$ and $y \approx 6.73$Since $-2.09 < 6.73$,we have $x < y$.

Solve the given two equations and select the correct option.
$I. 13x - 8y + 81 = 0$
$II. 15x - 5y + 65 = 0$

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Solve the given two equations and select the correct option.$I. 13x - 8y + 81 = 0$$II. 15x - 5y + 65 = 0$