Use a suitable SIGN CHART to solve the given inequality. SHOW COMPLETE WORK. Then graph the solution set on the number line and express it in interval notation. Inequality: (x−4)(x+2) (x−1) <0

Q: Write each inequality in interval notation. (36) -1< y< 4

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Q: Solve each inequality algebraically as attached.

A: Given: x-1x-2x-3≤0

Q: solve each inequality. |(x - 3)/4| &lt; 2

A: The given absolute inequality is,  x-34&lt;2 For absolute inequality, a&lt;ba&lt;ba&lt;-b

Q: solve each inequality. (x/(x - 1)) &gt; 2

A: To solve the inequality: xx-1&gt;2 Solution: Solving the given inequality.…

Q: Use an array of signs to solve inequalities: (3x-1)(x+5)⩾0

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Q: Solve each inequality, write the solution set as an interval or a union of intervals, then graph…

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Q: Solve each inequality algebraically as attached.

A: To Solve given inequality (x-5)2(x+2)&lt;0 Equate to zero, we get       (x-5)2(x+2)=0 ⇒ x-52=0…

Q: solve each of the inequalities. (-5( y - 1) + 3) &gt; (3y - 4 - 4y)

A: -5y-1+3&gt;3y-4-4y

Q: Solve for x. Express your final answer in interval notation. x - 2x2 – 11x + 12 >0

A: We will find out the required solution.