Q: solve problem for x. x - 3 > - 2

A: This conversation has been flagged as incorrect. New answers have been added below ....

wedekind|Points 1012|

Expert answered|ArslanBasit|Points 1610|

Question

Asked 6/10/2012 9:32:07 PM

Updated 4/28/2014 7:51:23 PM

3 Answers/Comments

This conversation has been flagged as incorrect.

Flagged by yeswey [4/28/2014 7:50:48 PM]

Rating

3

x - 3 > - 2

x > - 2 + 3

x > 1

x > - 2 + 3

x > 1

Added 4/28/2014 7:47:48 PM

This answer has been confirmed as correct and helpful.

Confirmed by alfred123 [4/28/2014 8:05:23 PM]

3

3/5x < 2/3

multiple 5/3 on both sides:

(3/5)(5/3)x < (2/3)(5/3)

x < 10/9

multiple 5/3 on both sides:

(3/5)(5/3)x < (2/3)(5/3)

x < 10/9

Added 4/28/2014 7:50:28 PM

This answer has been confirmed as correct and helpful.

Confirmed by andrewpallarca [4/29/2014 2:02:52 PM]

3

-7x > 35

Divided by -7 on both sides:

x < -5

Divided by -7 on both sides:

x < -5

Added 4/28/2014 7:51:23 PM

This answer has been confirmed as correct and helpful.

Confirmed by alfred123 [4/28/2014 8:05:38 PM]

solve inequality for x . 4 ( x + 3 ) > 6 ( x -5 ) User: Graph this inequality on a number line x User: I don't understand it **Weegy:** what dont you understand **User:** forget it **Weegy:** Are you sure? If you need anything answered, just ask! **User:** ok **Weegy:** I'm happy you are ok. Is there anything else you want answering today? **User:** Write the inequality that corresponds to this graph -1 (More)

Question

Not Answered

Updated 5/5/2014 4:00:52 PM

1 Answer/Comment

4 ( x + 3 ) > 6 ( x -5 )

4x + 12 > 6x - 30

42 > 2x

x < 21

4x + 12 > 6x - 30

42 > 2x

x < 21

Added 6/11/2012 5:42:46 AM

This answer has been confirmed as correct and helpful.

Confirmed by andrewpallarca [5/5/2014 4:00:46 PM]

Solve for x. 3 ( x -2 ) **Weegy:** 4 ? -2 x (2)3
= 4 ? -2 x 8
= -2 * 8
= -16 (More)

Question

Expert Answered

Updated 5/5/2014 4:00:30 PM

3 Answers/Comments

3 ( x -2 ) 18/-3;

x>-6

x>-6

Added 5/5/2014 3:59:57 PM

This answer has been added to the Weegy Knowledgebase

Unconfirmed by andrewpallarca [5/5/2014 4:00:05 PM]

It's strange that greater or less than symbols are not showing up again.

Added 5/5/2014 4:00:30 PM

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