The first step to do is solve for a variable. Let's solve for $\displaystyle \uptext{x}$ first.

$\displaystyle x + 6 y = 13$

Now we subtract $\displaystyle 6 y$ from each side.

$\displaystyle x + 6 y - 6 y = 13 - 6 y$

Now we divide by $\displaystyle 1$

$\displaystyle x = - 6 y + 13$

Now since we found $\displaystyle \uptext{x}$, we can plug this into the other equation and find $\displaystyle \uptext{y}$.

$\displaystyle 14 x - 3 y = -46$

$\displaystyle - 84 y + 182 + - 3 y = -46$

Now we solve for $\displaystyle \uptext{y}$.

$\displaystyle - 87 y = -228.0$

Now we divide by $\displaystyle -87$.

$\displaystyle y = 2.62068965517241$

Now round to the nearest hundredth.

$\displaystyle y= 2.62$

Now since we have a value for $\displaystyle \uptext{y}$, we plug this into the first equation and find $\displaystyle \uptext{x}$.

$\displaystyle x + 15.724137931034482 = 13$

Now we subtract $\displaystyle 15.724137931034482$ from each side.

$\displaystyle x = -2.724137931034482$

Now we divide by $\displaystyle 1$

$\displaystyle x = -2.72413793103448$

Now round to the nearest hundredth.

$\displaystyle x= -2.72$

The first step to do is solve for a variable. Let's solve for $\displaystyle \uptext{x}$ first.

$\displaystyle - 3 x + 14 y = -95$

Now we subtract $\displaystyle 14 y$ from each side.

$\displaystyle - 3 x + 14 y - 14 y = -95 - 14 y$

Now we divide by $\displaystyle -3$

$\displaystyle x = \frac{14 y}{3} + \frac{95}{3}$

Now since we found $\displaystyle \uptext{x}$, we can plug this into the other equation and find $\displaystyle \uptext{y}$.

$\displaystyle 38 x + 13 y = 28$

$\displaystyle \frac{532 y}{3} + \frac{3610}{3} + 13 y = 28$

Now we solve for $\displaystyle \uptext{y}$.

$\displaystyle \frac{571 y}{3} = -1175.3333333333333$

Now we divide by $\displaystyle \frac{571}{3}$

$\displaystyle y = -6.17513134851138$

Now round to the nearest hundredth.

$\displaystyle y= -6.18$

Now since we have a value for $\displaystyle \uptext{y}$, we plug this into the first equation and find $\displaystyle \uptext{x}$.

$\displaystyle - 3 x + -86.45183887915935 = -95$

$\displaystyle - 3 x - 86.4518388791594 = -95$

Now we add $\displaystyle 86.45183887915935$ to each side.

$\displaystyle - 3 x = -8.548161120840646$

Now we divide by $\displaystyle -3$

$\displaystyle x = 2.84938704028022$

Now round to the nearest hundredth.

$\displaystyle x= 2.85$

The first step to do is solve for a variable. Let's solve for $\displaystyle \uptext{x}$ first.

$\displaystyle 16 x + 42 y = -94$

Now we subtract $\displaystyle 42 y$ from each side.

$\displaystyle 16 x + 42 y - 42 y = -94 - 42 y$

Now we divide by $\displaystyle 16$

$\displaystyle x = - \frac{21 y}{8} - \frac{47}{8}$

Now since we found $\displaystyle \uptext{x}$, we can plug this into the other equation and find $\displaystyle \uptext{y}$.

$\displaystyle 14 x - 26 y = -68$

$\displaystyle - \frac{147 y}{4} - \frac{329}{4} + - 26 y = -68$

Now we solve for $\displaystyle \uptext{y}$.

$\displaystyle - \frac{251 y}{4} = 14.25$

Now we divide by $\displaystyle - \frac{251}{4}$.

$\displaystyle y = -0.227091633466135$

Now round to the nearest hundredth.

$\displaystyle y= -0.23$

Now since we have a value for $\displaystyle \uptext{y}$, we plug this into the first equation and find $\displaystyle \uptext{x}$.

$\displaystyle 16 x + -9.53784860557769 = -94$

Now we add $\displaystyle 9.53784860557769$ to each side.

$\displaystyle 16 x = -84.4621513944223$

Now we divide by $\displaystyle 16$

$\displaystyle x = -5.27888446215139$

Now round to the nearest hundredth.

$\displaystyle x= -5.28$

The first step to do is solve for a variable. Let's solve for $\displaystyle \uptext{x}$ first.

$\displaystyle 5 x + 5 y = 80$

Now we subtract $\displaystyle 5 y$ from each side.

$\displaystyle 5 x + 5 y - 5 y = 80 - 5 y$

Now we divide by $\displaystyle 5$

$\displaystyle x = - y + 16$

Now since we found $\displaystyle \uptext{x}$, we can plug this into the other equation and find $\displaystyle \uptext{y}$.

$\displaystyle - 39 x + 8 y = -60$

$\displaystyle 39 y - 624 + 8 y = -60$

Now we solve for $\displaystyle \uptext{y}$.

$\displaystyle 47 y = 564.0$

Now we divide by $\displaystyle 47$ .

$\displaystyle y = 12.0$

Now round to the nearest hundredth.

$\displaystyle y= 12.0$

Now since we have a value for $\displaystyle \uptext{y}$, we plug this into the first equation and find $\displaystyle \uptext{x}$.

$\displaystyle 5 x + 60.0 = 80$

Now we subtract $\displaystyle 60.0$ from each side.

$\displaystyle 5 x = 20.0$

Now we divide by $\displaystyle 5$

$\displaystyle x = 4.0$

Now round to the nearest hundredth.

$\displaystyle x= 4.0$

The first step to do is solve for a variable. Let's solve for $\displaystyle \uptext{x}$ first.

$\displaystyle 22 x + 11 y = 98$

Now we subtract $\displaystyle 11 y$ from each side.

$\displaystyle 22 x + 11 y - 11 y = 98 - 11 y$

Now we divide by $\displaystyle 22$

$\displaystyle x = - \frac{y}{2} + \frac{49}{11}$

Now since we found $\displaystyle \uptext{x}$, we can plug this into the other equation and find $\displaystyle \uptext{y}$.

$\displaystyle 18 x + 46 y = -57$

$\displaystyle - 9 y + \frac{882}{11} + 46 y = -57$

Now we solve for $\displaystyle \uptext{y}$.

$\displaystyle 37 y = -137.1818181818182$

Now we divide by $\displaystyle 37$.

$\displaystyle y = -3.70761670761671$

Now round to the nearest hundredth.

$\displaystyle y= -3.71$

Now since we have a value for $\displaystyle \uptext{y}$, we plug this into the first equation and find $\displaystyle \uptext{x}$.

$\displaystyle 22 x + -40.78378378378378 = 98$

$\displaystyle 22 x - 40.7837837837838 = 98$

Now we add $\displaystyle 40.78378378378378$ on each side.

$\displaystyle 22 x = 138.78378378378378$

Now we divide by $\displaystyle 22$

$\displaystyle x = 6.30835380835381$

Now round to the nearest hundredth.

$\displaystyle x= 6.31$

The first step to do is solve for a variable. Let's solve for $\displaystyle \uptext{x}$ first.

$\displaystyle 2 x + 45 y = -15$

Now we subtract $\displaystyle 45 y$ from each side.

$\displaystyle 2 x + 45 y - 45 y = -15 - 45 y$

Now we divide by $\displaystyle 2$

$\displaystyle x = - \frac{45 y}{2} - \frac{15}{2}$

Now since we found $\displaystyle \uptext{x}$, we can plug this into the other equation and find $\displaystyle \uptext{y}$.

$\displaystyle 39 x - 22 y = 64$

$\displaystyle - \frac{1755 y}{2} - \frac{585}{2} + - 22 y = 64$

Now we solve for $\displaystyle \uptext{y}$.

$\displaystyle - \frac{1799 y}{2} = 356.5$

Now we divide by $\displaystyle - \frac{1799}{2}$.

$\displaystyle y = -0.39633129516398$

Now round to the nearest hundredth.

$\displaystyle y= -0.4$

Now since we have a value for $\displaystyle \uptext{y}$, we plug this into the first equation and find $\displaystyle \uptext{x}$.

$\displaystyle 2 x + -17.8349082823791 = -15$

$\displaystyle 2 x - 17.8349082823791 = -15$

Now we add -17.8349082823791 to each side.

$\displaystyle 2 x = 2.8349082823791$

Now we divide by $\displaystyle 2$

$\displaystyle x = 1.41745414118955$

Now round to the nearest hundredth.

$\displaystyle x= 1.42$

The first step to do is solve for a variable. Let's solve for $\displaystyle \uptext{x}$ first.

$\displaystyle - 32 x + 22 y = 61$

Now we subtract $\displaystyle 22 y$ from each side.

$\displaystyle - 32 x + 22 y - 22 y = 61 - 22 y$

Now we divide by $\displaystyle -32$

$\displaystyle x = \frac{11 y}{16} - \frac{61}{32}$

Now since we found $\displaystyle \uptext{x}$, we can plug this into the other equation and find $\displaystyle \uptext{y}$.

$\displaystyle 39 x - 34 y = 53$

$\displaystyle \frac{429 y}{16} - \frac{2379}{32} + - 34 y = 53$

Now we solve for $\displaystyle \uptext{y}$.

$\displaystyle - \frac{115 y}{16} = 127.34375$

Now we divide by $\displaystyle - \frac{115}{16}$ .

$\displaystyle y = -17.7173913043478$

Now round to the nearest hundredth.

$\displaystyle y= -17.72$

Now since we have a value for $\displaystyle \uptext{y}$, we plug this into the first equation and find $\displaystyle \uptext{x}$.

$\displaystyle - 32 x + -389.78260869565213 = 61$

$\displaystyle - 32 x - 389.782608695652 = 61$

Now we add $\displaystyle 389.78260869565213$ to each side.

$\displaystyle - 32 x = 450.78260869565213$

Now we divide by $\displaystyle -32$

$\displaystyle x = -14.0869565217391$

Now round to the nearest hundredth.

$\displaystyle x= -14.09$

The first step to do is solve for a variable. Let's solve for $\displaystyle \uptext{x}$ first.

$\displaystyle 49 x + 10 y = -64$

Now we subtract $\displaystyle 10 y$ from each side.

$\displaystyle 49 x + 10 y - 10 y = -64 - 10 y$

Now we divide by $\displaystyle 49$

$\displaystyle x = - \frac{10 y}{49} - \frac{64}{49}$

Now since we found $\displaystyle \uptext{x}$, we can plug this into the other equation and find $\displaystyle \uptext{y}$.

$\displaystyle 8 x + 30 y = 3$

$\displaystyle - \frac{80 y}{49} - \frac{512}{49} + 30 y = 3$

Now we solve for $\displaystyle \uptext{y}$.

$\displaystyle \frac{1390 y}{49} = 13.448979591836734$

Now we divide by $\displaystyle \frac{1390}{49}$ .

$\displaystyle y = 0.47410071942446$

Now round to the nearest hundredth.

$\displaystyle y= 0.47$

Now since we have a value for $\displaystyle \uptext{y}$, we plug this into the first equation and find $\displaystyle \uptext{x}$.

$\displaystyle 49 x + 4.741007194244603 = -64$

Now we subtract $\displaystyle 4.741007194244603$ from each side.

$\displaystyle 49 x = -68.7410071942446$

Now we divide by $\displaystyle 49$

$\displaystyle x = -1.40287769784173$

Now round to the nearest hundredth.

$\displaystyle x= -1.4$

The first step to do is solve for a variable. Let's solve for $\displaystyle \uptext{x}$ first.

$\displaystyle 31 x + 29 y = -83$

Now we subtract $\displaystyle 29 y$ from each side.

$\displaystyle 31 x + 29 y - 29 y = -83 - 29 y$

Now we divide by $\displaystyle 31$

$\displaystyle x = - \frac{29 y}{31} - \frac{83}{31}$

Now since we found $\displaystyle \uptext{x}$, we can plug this into the other equation and find $\displaystyle \uptext{y}$.

$\displaystyle - 43 x - 12 y = 8$

$\displaystyle \frac{1247 y}{31} + \frac{3569}{31} + - 12 y = 8$

Now we solve for $\displaystyle \uptext{y}$.

$\displaystyle \frac{875 y}{31} = -107.12903225806451$

Now we divide by $\displaystyle \frac{875}{31}$.

$\displaystyle y = -3.79542857142857$

Now round to the nearest hundredth.

$\displaystyle y= -3.8$

Now since we have a value for $\displaystyle \uptext{y}$, we plug this into the first equation and find $\displaystyle \uptext{x}$.

$\displaystyle 31 x + -110.06742857142856 = -83$

$\displaystyle 31 x - 110.067428571429 = -83$

Now we add $\displaystyle 110.06742857142856$ to each side.

$\displaystyle 31 x = 27.067428571428565$

Now we divide by $\displaystyle 31$

$\displaystyle x = 0.873142857142857$

Now round to the nearest hundredth.

$\displaystyle x= 0.87$

The first step to do is solve for a variable. Let's solve for $\displaystyle \uptext{x}$ first.

$\displaystyle - 6 x + 10 y = 80$

Now we subtract $\displaystyle 10 y$ from each side.

$\displaystyle - 6 x + 10 y - 10 y = 80 - 10 y$

Now we divide by $\displaystyle -6$

$\displaystyle x = \frac{5 y}{3} - \frac{40}{3}$

Now since we found $\displaystyle \uptext{x}$, we can plug this into the other equation and find $\displaystyle \uptext{y}$.

$\displaystyle - 39 x + 13 y = -99$

$\displaystyle - 65 y + 520 + 13 y = -99$

Now we solve for $\displaystyle \uptext{y}$.

$\displaystyle - 52 y = -619.0$

Now we divide by $\displaystyle -52$.

$\displaystyle y = 11.9038461538462$

Now round to the nearest hundredth.

$\displaystyle y= 11.9$

Now since we have a value for $\displaystyle \uptext{y}$, we plug this into the first equation and find $\displaystyle \uptext{x}$.

$\displaystyle - 6 x + 119.03846153846153 = 80$

Now we subtract $\displaystyle 119.03846153846153$ from each side.

$\displaystyle - 6 x = -39.03846153846153$

Now we divide by $\displaystyle -6$

$\displaystyle x = 6.50641025641026$

Now round to the nearest hundredth.

$\displaystyle x= 6.51$