2|3 – x| + 1> 5

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given: x-32≤0

Q: Solve the compound inequality. 3x + 2 > 2x – 3 > x – 12 Enter the exact answer in interval notation.

A: Definition used -            Compound inequality -             If two inequalities are joined by…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given inequality is, 21-x2>0

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Consider the inequality x2-x-2x2+4x+3≤0 To solve the inequality, first write the expressions in…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given: x2x+2x+2x+1≤0 Here the discontinuities  points are -2, -1, & 0 According to this, we make…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given: 2x3-3x2-2x+3≤0 To solve: The given inequality and to express the solutions in terms of…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given,

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given:  2x+5<3x-7⇒Adding  -2x   on the both…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Consider the inequality  x+2+0.1≥0.2

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given: 1x-2≥3x+1 We can write, 1x-2-3x+1≥0⇒x+1-3x-2x-2x+1≥0 Here the point of discontinuity are…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: we have the equation (x-4)2>x(x+12)

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Solve the inequality, and express the solutions in terms of intervals whenever possible…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given: 3x-2>14 Now add 2 on both sides we get, 3x-2+2>14+2⇒3x>16

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given : The inequality is : x+32(2-x)(x+4)(x2-4)≤0 We have to solve the inequality and express the…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Definition used --       Inequality Solving -       First, we will add or subtract to get…

Q: x +1 (e) x - 2 x +2 x +3 시

A:

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given a inequality, -2<|x|<4 To solve the inequality.

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Solve the inequality, and express the solutions in terms of intervals whenever possible.…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given, 4x2+4<0

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given:  (x-5)(x+3)(-2-x)<0 To Find: Solution of above inequality

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given inequality:                             x+5x2-7x+12 ≤ 0     . . . (1)

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given: 2-3x4x-7≥0 We can write it is, ⇒2-3x>0, 4x-7>0  or  2-3x<0, 4x-7<0 ⇒2>3x,…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given that : The inequality is x2 + 1(x - 3)x2 - 9 ≥0 .

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: We have the given inequality as   22x+3≤2x-5   First, we will solve it

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given: 14x+7≤13x-2⇒14x-13x≤-2-7⇒-112x≤-9⇒112x≥9⇒x≥108⇒[108, ∞)

Q: -8x 3x + 5 2 x +1 |3 – 5x| < 17

A: Please refer the attached image for complete Solution. Given: Two inequality.To caluclate: solution…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: The given inequality is 2x+5&lt;4. Solve the inequality. Case 1: 2x+5&lt;42x&lt;4-52x&lt;-1x&lt;-12

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: the given inequality is : 16x2&gt;9 we have to solve the given inequality and express the solutions…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given: x≤7 To solve: The given inequality and to express the solution in interval.

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: given: -136-5x+2≥1

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A:

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A:

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: To Solve: 16-3x≥5 Concept: If u≥a, thenu≤-a or u≥a.

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Inequality is solved by adding or subtracting the same term from both sides so as to reach for a…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given:x2 -2x-5&gt;3

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A:

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A:

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: -136-5x+2≥1

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given  3x-110x+4≥6x-55x-730x2+12x-10x-4≥30x2-42x-25x+3530x2+2x-4≥30x2-67x+35 Subtracting 30x2 from…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given: 2-11-7x-2&gt;10 We know that if x&gt;a, a&gt;0 then x∈-∞,-a∪a,∞

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given;            3-5x&lt;11 Subtract 3 from both sides          3-5x-3&lt;11-3 Simplify…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: The given inequality is: x-3x+3≥x+52

Q: Solve the inequality and express the solution using interval notation. (If an answer does not exist,…

A:

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Consider the given inequality as, 43x-2≤2x+1

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: We have to solve the inequality and we have to express the solutions in interval notation where…

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given:6x-8&gt;x2

Q: Solve the given inequality. Enter your answer in interval notation. 2 2x + 20x < 178

A:

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A: Given :           The inequality 10x2 + 11x &gt; 6.

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

A:

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given inequality is: 1&lt;x&lt;5 We have to find the solution set (S) of this inequality.