Solve the absolute value equation |7x– 21|=14

Q: solve the inequality and express the solution in interval notation. -10 < 3x + 2 < 8

A: Definition used -   Inequality solving -      We have to solve for a variable given in inequality,…

Q: Solve each equation on the interval 0 ≤ θ < 2π. 4cos2θ =1.

A: Given, 4cos2θ=1,    0≤θ<2π

Q: What are the solution(s) to the absolute value equation |a+4+8 = 20? Smaller answer --> Larger…

A: Here we have, x+4+8=20

Q: Solve the absolute value equation or indicate the equation has no solution :  2x - 1 + 3 = 3

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Q: solve the inequality and express the solution in interval notation. |2x + 6| ≥ 20

A: Given the inequality, |2x + 6| ≥ 20

Q: Solve, putting answer in interval notation x – 2<5

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Q: Solve the absolute value equation or indicate the equation has no solution :   2 l4 - (5/2). xl + 6…

A: Given , 24-52,x+6=18

Q: Solve the equation on the interval [0,2pi]

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Q: Solve the problem algebraically. Clearly define all variables, write an appropriate equation, and…

A: Topic =Algebra

Q: Solve the absolute value equation. |3x-5|+7=6

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Q: use an algebraic approach to solve each problem. Find three consecutive odd integers such that three…

A: let x be the first odd integer and the other two consecutive odd integers will be x+2 and x+4  so…

Q: Solve the given inequality and write the solution in interval notation: -7z < 56 O [-8, )

A: Here we have given an inequality. -7x &lt; 56 Now on dividing both sides of the inequality by 7 we…

Q: Solve the absolute value equation or indicate the equation has no solution : x - 2 = 7

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Q: Solve and express the solution set in interval notation: -7 < 8 - 3x < 20 and -7 < 6x – 1 < 41.

A: Given: -7≤8-3x≤20 We know that, if a≤p≤b then a≤p and p≤b Therefore, we can write given inequality…

Q: Solve the absolute value equation. -2|x - 4| + 6 = -8

A: Given query is to find the values of x.

Q: Solve (r – 2)* (r + 3)° (r - 4)* s 0. Express your answer in interval notation.

A: (x-2)3x+32x-44≤0Value of function must be less than or equal to zero .x+32 &amp; x-44 is always…

Q: Q: Evalunte x²- 2 du (x-2)* 3

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Q: Solve the absolute value equation. 7x - 2 = 4 3 7)

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Q: Solve the absolute value equation or indicate the equation has no solution :      2x - 1 = 5

A: If |x|=a  ,for a&gt;0   ⇒x=±a

Q: Solve. Enter your answer using interval notation. x+4<1  and  −5x−2<−47

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Q: Solve the equation or inequality. Round to four decimal places. In (- 2x) = 7

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Q: 47. y-3 = 4

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Q: Solve: |a + 1| > 8 Give your answer as an interval.

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Q: Explain how to solve an equation involving absolute value.Why does the procedure not apply to the…

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Q: 3x <1 x-4 13. Solve and write solution in interval notation

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Q: Solve Absolute value of 3x-7 equals 5

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Q: 9−2c = −13 how do you solve this equation and justify each step by using the Properties of Equality

A: Using property of Equality,

Q: Solve: |x – 2| > 1 Give your answer as an interval.

A: Topic:-  simplification

Q: '() = xp (x-₂x) + xp (x + xx7)

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Q: 8.) Solve x² -4 x²-9

A: Given, The inequality is x2-4x2-9&lt;0

Q: Solve the absolute value equation. |7k + 2| + 9 = 12 %3D

A: Absolute value: Definition:  The absolute value of a real number x, denoted and defined by…

Q: Solve using Statement and Reasons table. If -2(3x + 5) = -17 + x, then x = 1.

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Q: 8. Solve and state the solutions using interval notation. 7x+10 x-5

A: Given,         7x+10x-5≤6

Q: Solve: 5 |x−3| +4 > 13 State your solution using interval notatio

A: Given,            5 |x−3| +4 &gt; 13

Q: Solve the following absolute value equation. |4x-3| =8

A: Given,           4x-3=8

Q: Solve and write answer in interval notation |x-3| +3> 4

A: |x-3|+3&gt;4 Solve the equation Subtract by -2 on both sides |x-3|+3-3&gt;4-3 |x-3|+0&gt;1…

Q: Solve and state the solutions using interval notation. 18.(x-6) (x+5)(x- 4) > 0

A: Question is solved.

Q: Solve the absolute value equation. 4) 16x + 4| + 13 = 8 %3D

A: Explanation of the answer is as follows

Q: 3x+2 29

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Q: Solve the absolute value equation or indicate the equation has no solution :      2x - 3 = 11

A: Consider the given absolute value equation, 2x-3=11 As we know that x=c is equivalent to x=c or x=-c…

Q: Solve algebraically and write interval notation for the answer.5x+10>=x+3(2-5x)

A: We can find the answer as below

Q: |-3x +5 = 8 %3D

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Q: Solve -6x4 + 5x³ + 65x2 – 50x + 24 < 0 using intervals. You must complete this question…

A: Solve the given problem.

Q: Solve the linear equation (use interval notation to express solution sets and graph each solution…

A: Given x-46≥x-29+518

Q: Solve the absolute value equation.

A: Modulus: |-3x|-5=-5

Q: ranslate (in terms of x) then solve the algebraic equation: Four more than 3 times a number i 28.

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Q: solve the inequality and express the solution in interval notation. |4x + 3| &lt; 15

A: Given, 4x+3&lt;15

Q: translate the statement into a equation. let x represent the unknown number. do not solve.…

A: Solution: Given data,     33 is 7 less than double a number

Q: Solve x sqaured=8, where x is a real number. Simply your answer as much as possible.

A: Solve x squared = 8, where x is a real number. Simplify your answer as much as possible.

Q: Solve the absolute value equation. -7(y + 5) &lt; -9y - 35

A: Solve the absolute value function as follows.

Unitary Method

The word “unitary” comes from the word “unit”, which means a single and complete entity. In this method, we find the value of a unit product from the given number of products, and then we solve for the other number of products. 

Speed, Time, and Distance

Imagine you and 3 of your friends are planning to go to the playground at 6 in the evening. Your house is one mile away from the playground and one of your friends named Jim must start at 5 pm to reach the playground by walk. The other two friends are 3 miles away.

Profit and Loss

The amount earned or lost on the sale of one or more items is referred to as the profit or loss on that item.

Units and Measurements

Measurements and comparisons are the foundation of science and engineering. We, therefore, need rules that tell us how things are measured and compared. For these measurements and comparisons, we perform certain experiments, and we will need the experiments to set up the devices.