Solve the inequality for x and identify the graph of its solution.
4|x + 2| < 8

Solution of the inequality 4|x + 2| < 8 is given by x > -4 and x<0.Solution from the given graph is option B where open interval x<0 and open interval x > -4 is shown. As given in the question,Given inequality is :4|x + 2| < 8Divide by 4 both the side of inequality we get,⇒(4|x + 2|)/ 4 < 8/4⇒|x+2| < 2⇒ (x+2) < 2  or (x+2) >-2⇒ x< 2-2 or x > -2 -2⇒ x < 0 or x > -4Solution of its graph is shown by option B number line where open interval -4 is greater than and less than open interval 0.Therefore, solution of the inequality 4|x + 2| < 8 is given by x > -4 and x<0.Solution from the given graph is option B where open interval x<0 and open interval x > -4 is shown. Learn more about inequality herebrainly.com/question/28823603#SPJ1