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Question
i can solve multi-step mathematical problems.18. $5(b + 6) = 18$19. $\frac{1}{2}(6g + 2) = 12$20. $6m + 4(-2m + 6) = 10$21. $45 = -9(-p + 6)$22. $28 - 2(5a - 3) = 47$23. $17 + \frac{r}{3} = 28$
Step1: Solve 5(b+6)=18: Divide by 5
$\frac{5(b+6)}{5} = \frac{18}{5}$
$b+6 = 3.6$
Step2: Subtract 6 from both sides
$b = 3.6 - 6$
$b = -2.4$
Step3: Solve $\frac{1}{2}(6g+2)=12$: Multiply by 2
$2\times\frac{1}{2}(6g+2) = 2\times12$
$6g+2 = 24$
Step4: Subtract 2, divide by 6
$6g = 24-2=22$
$g = \frac{22}{6} = \frac{11}{3}$
Step5: Solve $6m+4(-2m+6)=10$: Expand terms
$6m -8m +24 = 10$
$-2m +24 = 10$
Step6: Subtract 24, divide by -2
$-2m = 10-24=-14$
$m = \frac{-14}{-2}=7$
Step7: Solve $45=-9(-p+6)$: Divide by -9
$\frac{45}{-9} = -p+6$
$-5 = -p+6$
Step8: Subtract 6, multiply by -1
$-5-6 = -p$
$-11 = -p$
$p=11$
Step9: Solve $28-2(5a-3)=47$: Expand terms
$28 -10a +6 = 47$
$34 -10a = 47$
Step10: Subtract 34, divide by -10
$-10a = 47-34=13$
$a = \frac{13}{-10}=-1.3$
Step11: Solve $17+\frac{r}{3}=28$: Subtract 17
$\frac{r}{3}=28-17=11$
Step12: Multiply by 3
$r=11\times3=33$
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- $b = -2.4$
- $g = \frac{11}{3}$
- $m = 7$
- $p = 11$
- $a = -1.3$
- $r = 33$