Question

vive la france!

1. why did pierre jacques marseille feel at home in a bakery?

11 7 1 -1 9 8 15 10 -20 7 2 -2 11 -16 -9 -20 7 -8

1. what do they call the famous french general who kept dynamite in his kitchen?

-3 5 2 3 -3 7 -6 -12 30 -9 -3 3 -1 2 14 9 -13 9 -20 -4
youve probably heard about the guy who fell off a bridge in paris. he went in seine. to find out about two other french citizens.
solve each equation below and find your solution in the code. each time the solution appears, write the letter of the exercise above it.
s 3n - 5 = 19
o 4x + 2 = 14
c 9y + 10 = -8
e 2a - 15 = -1
t -5x + 7 = 27
i -8w + 4 = -36
a 11 + 6k = 65
m 7 + 3m = -29
d 1 - 10x = 81
h 2 - 7d = -75
u -4y - 9 = 15
w -8 + 12e = -20
f 44 = 5x - 6
p -7 = 2n + 19
l 31 = 4 - 9y
r -52 - 3u = 8
n -11r - 2 = -24
b 6 - x = 15

Explanation:

Step1: Solve equation S ($3n - 5=19$)

Add 5 to both sides: $3n=19 + 5=24$. Then divide both sides by 3, $n = \frac{24}{3}=8$.

Step2: Solve equation O ($4x + 2=14$)

Subtract 2 from both sides: $4x=14 - 2 = 12$. Then divide both sides by 4, $x=\frac{12}{4}=3$.

Step3: Solve equation C ($9y + 10=-8$)

Subtract 10 from both sides: $9y=-8 - 10=-18$. Then divide both sides by 9, $y=\frac{-18}{9}=-2$.

Step4: Solve equation E ($2a - 15=-1$)

Add 15 to both sides: $2a=-1+15 = 14$. Then divide both sides by 2, $a=\frac{14}{2}=7$.

Step5: Solve equation T ($-5x + 7=27$)

Subtract 7 from both sides: $-5x=27 - 7 = 20$. Then divide both sides by - 5, $x=\frac{20}{-5}=-4$.

Step6: Solve equation I ($-8w + 4=-36$)

Subtract 4 from both sides: $-8w=-36 - 4=-40$. Then divide both sides by - 8, $w=\frac{-40}{-8}=5$.

Step7: Solve equation A ($11 + 6k=65$)

Subtract 11 from both sides: $6k=65 - 11 = 54$. Then divide both sides by 6, $k=\frac{54}{6}=9$.

Step8: Solve equation M ($7+3m=-29$)

Subtract 7 from both sides: $3m=-29 - 7=-36$. Then divide both sides by 3, $m=\frac{-36}{3}=-12$.

Step9: Solve equation D ($1 - 10x=81$)

Subtract 1 from both sides: $-10x=81 - 1 = 80$. Then divide both sides by - 10, $x=\frac{80}{-10}=-8$.

Step10: Solve equation H ($2-7d=-75$)

Subtract 2 from both sides: $-7d=-75 - 2=-77$. Then divide both sides by - 7, $d=\frac{-77}{-7}=11$.

Step11: Solve equation U ($-4y - 9=15$)

Add 9 to both sides: $-4y=15 + 9 = 24$. Then divide both sides by - 4, $y=\frac{24}{-4}=-6$.

Step12: Solve equation W ($-8 + 12e=-20$)

Add 8 to both sides: $12e=-20 + 8=-12$. Then divide both sides by 12, $e=\frac{-12}{12}=-1$.

Step13: Solve equation F ($44 = 5x-6$)

Add 6 to both sides: $5x=44 + 6 = 50$. Then divide both sides by 5, $x=\frac{50}{5}=10$.

Step14: Solve equation P ($-7 = 2n+19$)

Subtract 19 from both sides: $2n=-7 - 19=-26$. Then divide both sides by 2, $n=\frac{-26}{2}=-13$.

Step15: Solve equation L ($31 = 4-9y$)

Subtract 4 from both sides: $-9y=31 - 4 = 27$. Then divide both sides by - 9, $y=\frac{27}{-9}=-3$.

Step16: Solve equation R ($-52-3u=8$)

Add 52 to both sides: $-3u=8 + 52 = 60$. Then divide both sides by - 3, $u=\frac{60}{-3}=-20$.

Step17: Solve equation N ($-11r-2=-24$)

Add 2 to both sides: $-11r=-24 + 2=-22$. Then divide both sides by - 11, $r=\frac{-22}{-11}=2$.

Step18: Solve equation B ($6 - x=15$)

Subtract 6 from both sides: $-x=15 - 6 = 9$. Then multiply both sides by - 1, $x=-9$.

To fully answer the word - problems at the top, we would need to match these solutions to the numbers in the code above the equations and spell out the answers. But the step - by - step solutions for the equations are as shown above.

Answer:

S: $n = 8$; O: $x = 3$; C: $y=-2$; E: $a = 7$; T: $x=-4$; I: $w = 5$; A: $k = 9$; M: $m=-12$; D: $x=-8$; H: $d = 11$; U: $y=-6$; W: $e=-1$; F: $x = 10$; P: $n=-13$; L: $y=-3$; R: $u=-20$; N: $r = 2$; B: $x=-9$