Solve 7(x - 4) + 4x = 71.

X>2

wiseman|Points 709|

Question

Asked 6/27/2013 5:00:57 PM

Updated 6/27/2013 5:04:23 PM

1 Answer/Comment

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3

7(x - 4) + 4x = 71

7x - 28 + 4x = 71

11x - 28 = 71

11x = 71 + 28

11x = 99

x = 99/11

x = 9

7x - 28 + 4x = 71

11x - 28 = 71

11x = 71 + 28

11x = 99

x = 99/11

x = 9

Added 6/27/2013 5:04:23 PM

This answer has been confirmed as correct and helpful.

Confirmed by andrewpallarca [3/5/2014 1:56:37 PM]

what is -8+6(b-1) simplified **Weegy:** -8+6(b-1) = -8+6b-6 = -14+6b (More)

Question

Expert Answered

Updated 3/5/2014 1:56:19 PM

0 Answers/Comments

3(4x + 6) - 9x. **Weegy:** The answer is =45x^3+12x^2 -7 -18x^3 +54x^2 -3
take the like terms together and simplify
45x^3-18x^3 +12x^2+54x^2 -7-3
=> (45-18)x^3 + (12+54)x^2 -(7+3)
=> 27x^3 + 66x^2 -10
**User:** 3(4x + 6) - 9x simplify **Weegy:** The answer is =45x^3+12x^2 -7 -18x^3 +54x^2 -3
take the like terms together and simplify
45x^3-18x^3 +12x^2+54x^2 -7-3
=> (45-18)x^3 + (12+54)x^2 -(7+3)
=> 27x^3 + 66x^2 -10
(More)

Question

Expert Answered

Updated 6/28/2013 1:51:25 PM

1 Answer/Comment

3(4x + 6) - 9x

= 12x + 18 - 9x

= 3x + 18

= 12x + 18 - 9x

= 3x + 18

Added 6/28/2013 1:51:25 PM

This answer has been confirmed as correct and helpful.

Confirmed by andrewpallarca [3/5/2014 1:56:31 PM]

Simplify 3(2x - 5). **Weegy:** The solution to 2x - 2 + 5 = 13 is 5. (More)

Question

Expert Answered

Updated 6/28/2013 1:50:30 PM

1 Answer/Comment

3(2x - 5)

= 6x - 30

= 6x - 30

Added 6/28/2013 1:50:30 PM

This answer has been confirmed as correct and helpful.

Confirmed by andrewpallarca [3/5/2014 1:55:29 PM]

Score:
Solve 7(x - 4) + 4x = 71.
**Weegy:** 4x - 5 > 15 , add 5 to both sides: 4x > 20. Now, divide both sides by 4: x > 5. Your answer is x > 5. (More)

Question

Expert Answered

Updated 6/11/2014 4:04:01 AM

1 Answer/Comment

7(x - 4) + 4x = 71

7x - 28 + 4x = 71

7x + 4x = 71 + 28

11x = 99

x = 99/11

x = 9

7x - 28 + 4x = 71

7x + 4x = 71 + 28

11x = 99

x = 99/11

x = 9

Added 6/11/2014 4:04:01 AM

This answer has been confirmed as correct and helpful.

Confirmed by andrewpallarca [6/11/2014 11:40:45 AM]

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