Simplify \(9x\times 15\) to \(135x\).
\[6(3x+2)-5(6x-1)=3(x-8)-5(7x-6)+135x\]
Expand.
\[18x+12-30x+5=3x-24-35x+30+135x\]
Simplify \(18x+12-30x+5\) to \(-12x+17\).
\[-12x+17=3x-24-35x+30+135x\]
Simplify \(3x-24-35x+30+135x\) to \(103x+6\).
\[-12x+17=103x+6\]
Add \(12x\) to both sides.
\[17=103x+6+12x\]
Simplify \(103x+6+12x\) to \(115x+6\).
\[17=115x+6\]
Subtract \(6\) from both sides.
\[17-6=115x\]
Simplify \(17-6\) to \(11\).
\[11=115x\]
Divide both sides by \(115\).
\[\frac{11}{115}=x\]
Switch sides.
\[x=\frac{11}{115}\]
Decimal Form: 0.095652
x=11/115
