SOLUTION: -(x+6)+4x=3(x-1)+7

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Question 34040: -(x+6)+4x=3(x-1)+7
Found 2 solutions by xcentaur, ichudov:
Answer by xcentaur(357)   (Show Source): You can put this solution on YOUR website!
-(x+6)+4x=3(x-1)+7
opening brackets,
-x-6+4x=3x-3+7
3x-6=3x+4
take everything to one side
3x-3x-6-4=0
0-10=0
-10=0
which cannot be true


please check your question,then post again
-xC
Answer by ichudov(507)   (Show Source): You can put this solution on YOUR website!
This equation has no solutions. It simplifies to 0=10.
Are you sure that you typed it correctly?

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  • Graphical form: simplifies to
  • Text form: -(x+6)+4x=3*(x-1)+7 simplifies to -10=0
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DETAILED EXPLANATION


Look at .
Remove unneeded parentheses around terms highlight_red%28+-x+%29,highlight_red%28+-6+%29
It becomes .

Look at .
Moved -6 to the right of expression
It becomes .

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Eliminated similar terms highlight_red%28+-x+%29,highlight_red%28+4%2Ax+%29 replacing them with highlight_green%28+%28-1%2B4%29%2Ax+%29
It becomes .

Look at .
Added fractions or integers together
It becomes .

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Remove unneeded parentheses around factor highlight_red%28+3+%29
It becomes .

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Moved these terms to the left highlight_green%28+-3%2A%28x-1%29+%29,highlight_green%28+-7+%29
It becomes .

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Added fractions or integers together
It becomes .

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Moved -13 to the right of expression
It becomes .

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Removed extra sign in front of -13
It becomes .

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Expanded term -3 by using associative property on %28x-1%29
It becomes .

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Multiplied numerator integers
It becomes .

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Added fractions or integers together
It becomes .

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Removed extra sign in front of -10
It becomes .

Look at .
Eliminated similar terms highlight_red%28+3%2Ax+%29,highlight_red%28+-3%2Ax+%29 replacing them with highlight_green%28+%283-3%29%2Ax+%29
It becomes .

Look at .
Since highlight_red%28+%283-3%29%2Ax+%29 has zero as a factor, it should be replaced with a zero

Look at .
Added fractions or integers together
It becomes .

Look at .
Remove extraneous zero highlight_red%28+0+%29
It becomes .
Result:

Universal Simplifier and Solver


Done!

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