Solve: $$b - 4 \geq - 5$$ A) $b \geq - 1$ B) $b - 1$ C) $b \leq - 1$ D) $b

Name: Solve: \[b - 4 \geq - 5\] A) $b \geq - 1$ B) $b > - 1$ C) $b \leq - 1$ D) $b < - 1$ E) No solutions exist
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Question

Solve: $$b - 4 \geq - 5$$
A) $b \geq - 1$
B) $b > - 1$
C) $b \leq - 1$
D) $b < - 1$
E) No solutions exist

Quizplus · Accepted Answer

To solve for b, we can add 4 to both sides of the inequality to get: 
$$b - 4 + 4 \geq -5 + 4$$ 
which simplifies to 
$$b \geq -1$$ 
Therefore, the best choice is A, which states that b is greater than or equal to -1.

Solve b−4≥−5b - 4 \geq - 5b−4≥−5 A) b≥−1b \geq - 1b≥−1

Solve $b - 4 \geq - 5$ A) $b \geq - 1$