In order to figure out this problem, we need to set each of the equations equal to each other, and solve for $\displaystyle \uptext{x}$.

$\displaystyle 39 x - 23 = 41 x + 84$

$\displaystyle 39 x - 23 + 23 = 41 x + 84 + 23$

$\displaystyle 39 x = 41 x + 107$

$\displaystyle 39 x - 41 x = 41 x + 107 - 41 x$

$\displaystyle - 2 x = 107$

$\displaystyle x = - \frac{107}{2}$

In order to figure out this problem, we need to set each of the equations equal to each other, and solve for $\displaystyle \uptext{x}$.

$\displaystyle 22 x - 27 = 2 x + 95$

$\displaystyle 22 x - 27 + 27 = 2 x + 95 + 27$22 x = 2 x + 122

$\displaystyle 22 x - 2 x = 2 x + 122 - 2 x$

$\displaystyle 20 x = 122$

$\displaystyle x = \frac{61}{10}$

In order to figure out this problem, we need to set each of the equations equal to each other, and solve for $\displaystyle \uptext{x}$.

$\displaystyle 45 x - 60 = 15 x - 99$

$\displaystyle 45 x - 60 + 60 = 15 x - 99 + 60$

$\displaystyle 45 x = 15 x - 39$

$\displaystyle 45 x - 15 x = 15 x - 39 - 15 x$

$\displaystyle 30 x = -39$

$\displaystyle x = - \frac{13}{10}$

In order to figure out this problem, we need to set each of the equations equal to each other, and solve for $\displaystyle \uptext{x}$.

$\displaystyle 29 x + 24 = 21 x - 6$

$\displaystyle 29 x + 24 - 24 = 21 x - 6 - 24$

$\displaystyle 29 x = 21 x - 30$

$\displaystyle 29 x - 21 x = 21 x - 30 - 21 x$

$\displaystyle 8 x = -30$

$\displaystyle x = - \frac{15}{4}$

In order to figure out this problem, we need to set each of the equations equal to each other, and solve for $\displaystyle \uptext{x}$.

$\displaystyle 39 x + 99 = 27 x + 21$

$\displaystyle 39 x + 99 - 99 = 27 x + 21 - 99$

$\displaystyle 39 x = 27 x - 78$

$\displaystyle 39 x - 27 x = 27 x - 78 - 27 x$

$\displaystyle 12 x = -78$

$\displaystyle x = - \frac{13}{2}$

In order to figure out this problem, we need to set each of the equations equal to each other, and solve for $\displaystyle \uptext{x}$.

$\displaystyle 41 x + 85 = 19 x + 84$

$\displaystyle 41 x + 85 - 85 = 19 x + 84 - 85$

$\displaystyle 41 x = 19 x - 1$

$\displaystyle 41 x - 19 x = 19 x - 1 - 19 x$

$\displaystyle 22 x = -1$

$\displaystyle x = - \frac{1}{22}$

In order to figure out this problem, we need to set each of the equations equal to each other, and solve for $\displaystyle \uptext{x}$.

$\displaystyle 16 x + 86 = 2 x - 78$

$\displaystyle 16 x + 86 - 86 = 2 x - 78 - 86$

$\displaystyle 16 x = 2 x - 164$

$\displaystyle 16 x - 2 x = 2 x - 164 - 2 x$

$\displaystyle 14 x = -164$

$\displaystyle x = - \frac{82}{7}$

In order to figure out this problem, we need to set each of the equations equal to each other, and solve for $\displaystyle \uptext{x}$.

$\displaystyle 6 x - 13 = 22 x + 43$

$\displaystyle 6 x - 13 + 13 = 22 x + 43 + 13$

$\displaystyle 6 x = 22 x + 56$

$\displaystyle 6 x - 22 x = 22 x + 56 - 22 x$

$\displaystyle - 16 x = 56$

$\displaystyle x = - \frac{7}{2}$

In order to figure out this problem, we need to set each of the equations equal to each other, and solve for $\displaystyle \uptext{x}$.

$\displaystyle 11 x + 72 = 27 x + 31$

$\displaystyle 11 x + 72 - 72 = 27 x + 31 - 72$

$\displaystyle 11 x = 27 x - 41$

$\displaystyle 11 x - 27 x = 27 x - 41 - 27 x$

$\displaystyle - 16 x = -41$

$\displaystyle x = \frac{41}{16}$

In order to figure out this problem, we need to set each of the equations equal to each other, and solve for $\displaystyle \uptext{x}$.

$\displaystyle 16 x - 39 = 29 x + 91$

$\displaystyle 16 x - 39 + 39 = 29 x + 91 + 39$

$\displaystyle 16 x = 29 x + 130$

$\displaystyle 16 x - 29 x = 29 x + 130 - 29 x$

$\displaystyle - 13 x = 130$

$\displaystyle x = -10$