91Ó°ÊÓ

Solve each equation for \(x.\) \(\ln (7)+\ln \left(2-4 x^{2}\right)=\ln (14)\)

Solve each equation for \(x.\) \(\log _{8}(x+6)-\log _{8}(x)=\log _{8}(58)\)

Solve each equation for \(x.\) \(\ln (3)-\ln (3-3 x)=\ln (4)\)

Solve each equation for \(x.\) \(\log _{3}(3 x)-\log _{3}(6)=\log _{3}(77)\)

Solve the equation for \(x,\) if there is a solution. Then graph both sides of the equation, and observe the point of intersection (if it exists) to verify the solution. \(\log _{9}(x)-5=-4\)

Solve the equation for \(x,\) if there is a solution. Then graph both sides of the equation, and observe the point of intersection (if it exists) to verify the solution. \(\log _{3}(x)+3=2\)

Solve the equation for \(x,\) if there is a solution. Then graph both sides of the equation, and observe the point of intersection (if it exists) to verify the solution. \(\ln (3 x)=2\)

Solve the equation for \(x,\) if there is a solution. Then graph both sides of the equation, and observe the point of intersection (if it exists) to verify the solution. \(\ln (x-5)=1\)

Solve the equation for \(x,\) if there is a solution. Then graph both sides of the equation, and observe the point of intersection (if it exists) to verify the solution. \(-7+\log _{3}(4-x)=-6\)

Solve the equation for \(x,\) if there is a solution. Then graph both sides of the equation, and observe the point of intersection (if it exists) to verify the solution. \(\ln (4 x-10)-6=-5\)