solve for j.\n2 = -16 + 3(j - 11)\nj = □

solve for j.\n2 = -16 + 3(j - 11)\nj = □
Answer
Explanation:
Step1: Expand the right - hand side
$2=-16 + 3j-33$
Step2: Combine like terms on the right - hand side
$2=3j-(16 + 33)$ $2=3j - 49$
Step3: Isolate the term with $j$
Add 49 to both sides: $2+49=3j-49 + 49$ $51 = 3j$
Step4: Solve for $j$
Divide both sides by 3: $\frac{51}{3}=\frac{3j}{3}$ $j = 17$
Answer:
$17$