QUESTION IMAGE
Question
solve for j.
2(12j - 12) = -6(-j - 2)
j =
Step1: Expand both sides
Using the distributive property \(a(b + c)=ab+ac\), we expand the left side: \(2\times12j - 2\times12 = 24j-24\).
For the right side: \(-6\times(-j)-6\times(-2)=6j + 12\).
So the equation becomes \(24j-24 = 6j + 12\).
Step2: Subtract \(6j\) from both sides
Subtract \(6j\) from each side to get: \(24j-6j-24=6j - 6j+ 12\), which simplifies to \(18j-24 = 12\).
Step3: Add 24 to both sides
Add 24 to both sides: \(18j-24 + 24=12 + 24\), so \(18j=36\).
Step4: Divide by 18
Divide both sides by 18: \(\frac{18j}{18}=\frac{36}{18}\), which gives \(j = 2\).
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