Question and answer
the solution set for x + 3.8 > -10.02.
Question
Asked 6/13/2013 6:36:08 AM
Updated 5/26/2014 11:28:46 PM
5 Answers/Comments
This conversation has been flagged as incorrect.
Flagged by yeswey [5/26/2014 11:25:26 PM]
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Original conversation
User: the solution set for x + 3.8 > -10.02.

Weegy: The solution set is: x > -691/50. Source.
eturker|Points 2955|

User: the solution set for x + 3.8 > -10.02? x | xR, x > -6.22} {x | xR, x > -10.40} {x | xR, x > -13.82}

Weegy: c.{x | x R, x > -13.82}
jerryjoseph002|Points 1502|

User: the solution set for 3x - 2 = 2x + 1? {x | xR, x = -3} {x | xR, x = -1} {x | xR, x = 1} {x | xR, x = 3}

Weegy: 3x - 2 = 2x + 1, 3x- 2x =1+2, so, x=3. d.{x | x R, x = 3} . Please, rate the answer ?Good? and let us grow if you are satisfied. Thank you for the interest. Best wishes.
shifa saleheen|Points 9966|

User: the solution set for 3x < -6? {x | x < -2} {x | x > -2} {x | x < 2} {x | x > 2}

Weegy: x=-(2)/(3),2 is the answer... 3x^(2)-4x=4 To set the left-hand side of the equation equal to 0, move all the expressions to the left-hand side. 3x^(2)-4x-4=0.. Find the factors such that the product of the factors is the trinomial 3x^(2)-4x-4. [ This can be done by trial and error and checked using the FOIL method of simplifying polynomials. (3x+2)(x-2)=0.. Set each of the factors of the left-hand side of the equation equal to 0. 3x+2=0_x-2=0... Since 2 does not contain the variable to solve for, move it to the right-hand side of the equation by subtracting 2 from both sides. 3x=-2_x-2=0... Divide each term in the equation by 3. (3x)/(3)=-(2)/(3)_x-2=0... Simplify the left-hand side of the equation by canceling the common factors. x=-(2)/(3)_x-2=0... Set each of the factors of the left-hand side of the equation equal to 0. x=-(2)/(3)_x-2=0... Since -2 does not contain the variable to solve for, move it to the right-hand side of the equation by adding 2 to both sides. x=-(2)/(3)_x=2... The complete solution is the set of the individual solutions. x=-(2)/(3),2.. ]
OxTornado007|Points 6869|

User: the solution set for 3x < 9

Weegy: 9x^4. If you are satisfied with my answer, please click 'Good' on the ratings. Thank you!
millizsen|Points 120|

User: the solution set for 3x < 9? {x | x < 3} {x | x > 3} {x | x < 27} {x | x > 27}

Weegy: THe answer is: A.{x | x < 3}
stickman|Points 6262|

User: the solution set for 9x > -36? {x | x < 4} {x | x > 4} {x | x < -4} {x | x > -4}

Weegy: D.{x | x > -4}
Shey091808|Points 863|

User: the solution set for -7x < -21? {x | x < -3} {x | x > -3} {x | x < 3} {x | x > 3}

Weegy: c.{x | x < 3}
jerryjoseph002|Points 1502|

User: the solution set for 15x < -45? {x | x < -3} {x | x > -3} {x | x < 3}{x | x > 3}

Weegy: A.{x | x < -3}
latefisher|Points 3420|

User: the solution set for 3x < -9? {x | x < 3} {x | x > -1/3} {x | x < -3}{x | x > -3}

Weegy: Simplifying -3(3x + 6) = -9 Reorder the terms: -3(6 + 3x) = -9 (6 * -3 + 3x * -3) = -9 (-18 + -9x) = -9 Solving -18 + -9x = -9 Solving for variable 'x'. Move all terms containing x to the left, [ all other terms to the right. Add '18' to each side of the equation. -18 + 18 + -9x = -9 + 18 Combine like terms: -18 + 18 = 0 0 + -9x = -9 + 18 -9x = -9 + 18 Combine like terms: -9 + 18 = 9 -9x = 9 Divide each side by '-9'. x = -1 Simplifying x = -1. ]
wisbest|Points 2540|

User: the solution set for 7x/2 < 5? {x | x < 10/7} {x | x > 10/7} {x | x < 35/2} {x | x > 35/2}

Question
Asked 6/13/2013 6:36:08 AM
Updated 5/26/2014 11:28:46 PM
5 Answers/Comments
This conversation has been flagged as incorrect.
Flagged by yeswey [5/26/2014 11:25:26 PM]
New answers
Rating
3
The solution for 3x < -6 is {x | x < -2}
3x < -6
x < -6/3
x < -2
Added 5/26/2014 11:25:17 PM
This answer has been confirmed as correct and helpful.
Confirmed by andrewpallarca [5/26/2014 11:31:57 PM]
3
3x < -9
x < -9/3
x < -3
Added 5/26/2014 11:27:45 PM
This answer has been confirmed as correct and helpful.
Confirmed by andrewpallarca [5/26/2014 11:32:02 PM]
3
7x/2 < 5
7x < 5(2)
7x < 10
x < 10/7
Added 5/26/2014 11:28:46 PM
This answer has been confirmed as correct and helpful.
Confirmed by andrewpallarca [5/26/2014 11:32:04 PM]
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