Solve the inequality. $5 ( x + 4 ) \geq 45$
A) $x \leq 5$
B) x -13
C) $x \geq 5$
D) $x \leq 13$
E) $x \geq 13$

Name: Solve the inequality. $5 ( x + 4 ) \geq 45$ A) $x \leq 5$ B) x > -13 C) $x \geq 5$ D) $x \leq 13$ E) $x \geq 13$
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Question

Solve the inequality. $5 ( x + 4 ) \geq 45$
A) $x \leq 5$
B) x > -13
C) $x \geq 5$
D) $x \leq 13$
E) $x \geq 13$

Quizplus · Accepted Answer

To solve the inequality, first distribute the 5: 
$$5x + 20 \geq 45$$
Subtract 20 from both sides: 
$$5x \geq 25$$
Divide both sides by 5: 
$$x \geq 5$$
Therefore, the answer is choice C, as all values of $x$ greater than or equal to 5 satisfy the inequality.

Solve the Inequality 5(x+4)≥455 ( x + 4 ) \geq 455(x+4)≥45

Solve the Inequality $5 ( x + 4 ) \geq 45$