Linear Equation...

Solve the following equation: $$\cfrac{3y+4}{2-6y}=\cfrac{-2}{5}$$

Solve the following linear equation. If $$\cfrac{3t-2}{4}-\cfrac{2t+3}{3} = \cfrac{2}{3}-t$$, then $$t  $$ is equal to

Solve the following equation: $$\cfrac{9x}{7-6x}=15$$

Linear equation in one variable is :

Three consecutive integers add up to $$51$$. What are these integers?

Which of the following is the solution of the equation $$\displaystyle \frac{7y+4}{y+2}=\frac{-4}{3}$$ ?

Solve the following equation: $$\cfrac{8x-3}{3x}=2$$

Solve the following linear equation: $$m-\cfrac{m-1}{2} = 1-\cfrac{m-2}{3}$$

Solve the following equation: $$\cfrac{z}{z+15}=\cfrac{4}{9}$$

Two numbers are in the ratio of $$6:3$$. If they differ by $$18$$, what are the numbers?