QUESTION IMAGE
Question
solve each equation
- $10 = x + 6$
- $8y = 48$
- $q - 12 = 1$
- $18 = \frac{a}{3}$
- $\frac{t}{3} = 7$
- $11 = m - 4$
- $t - 19 = 2$
- $1 + s = 3$
- $24 = 4c$
- $\frac{y}{5} = 9$
Step1: Isolate $z$ by subtracting 6
$10 - 6 = z + 6 - 6$
$z = 4$
Step2: Isolate $y$ by dividing by 8
$\frac{8y}{8} = \frac{48}{8}$
$y = 6$
Step3: Isolate $q$ by adding 12
$q - 12 + 12 = 1 + 12$
$q = 13$
Step4: Isolate $a$ by multiplying by 2
$18 \times 2 = \frac{a}{2} \times 2$
$a = 36$
Step5: Isolate $t$ by multiplying by 3
$\frac{t}{3} \times 3 = 7 \times 3$
$t = 21$
Step6: Isolate $m$ by adding 4
$11 + 4 = m - 4 + 4$
$m = 15$
Step7: Isolate $t$ by adding 19
$t - 19 + 19 = 2 + 19$
$t = 21$
Step8: Isolate $x$ by subtracting 1
$1 + x - 1 = 3 - 1$
$x = 2$
Step9: Isolate $c$ by dividing by 4
$\frac{24}{4} = \frac{4c}{4}$
$c = 6$
Step10: Isolate $v$ by multiplying by 5
$\frac{v}{5} \times 5 = 9 \times 5$
$v = 45$
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- $z=4$
- $y=6$
- $q=13$
- $a=36$
- $t=21$
- $m=15$
- $t=21$
- $x=2$
- $c=6$
- $v=45$