solve for n.\n11(n - 1)+35 = 3n\no n=-6\no n=-3\no n = 3\no n = 6

solve for n.\n11(n - 1)+35 = 3n\no n=-6\no n=-3\no n = 3\no n = 6
Answer
Explanation:
Step1: Expand the expression
$11(n - 1)+35=11n-11 + 35=11n+24$. So the equation becomes $11n + 24=3n$.
Step2: Move terms with n to one - side
Subtract $3n$ from both sides: $11n-3n + 24=3n-3n$, which simplifies to $8n+24 = 0$.
Step3: Isolate the term with n
Subtract 24 from both sides: $8n+24 - 24=0 - 24$, getting $8n=-24$.
Step4: Solve for n
Divide both sides by 8: $n=\frac{-24}{8}=-3$.
Answer:
$n = - 3$