Solve for b. 3(b - 17) + 14 > 8 ______

Combine like terms: Now, combine like terms on the left side: 3b - 51 + 14 becomes 3b - 37.Add to isolate term: Next, add 37 to both sides to isolate the term with b: 3b - 37 + 37 > 8 + 37.Addition result: After adding, we get 3b > 45.Divide to solve: Finally, divide both sides by 3 to solve for b: 3b/3 > 45/3.Final solution: So, b > 15.

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Solve for $b$ . $\newline$ 3(b - 17) + 14 > 8

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Algebra 1

Solve advanced linear inequalities

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Q. Solve for

b

\newline

3(b - 17) + 14 > 8

Combine like terms: Now, combine like terms on the left side: $3b - 51 + 14$ becomes $3b - 37$ .
Add to isolate term: Next, add $37$ to both sides to isolate the term with $b$ : 3b - 37 + 37 > 8 + 37.
Addition result: After adding, we get 3b > 45.
Divide to solve: Finally, divide both sides by $3$ to solve for $b$ : \frac{3b}{3} > \frac{45}{3}.
Final solution: So, b > 15.