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1/2(6x-4)+6x=-12(1/6x+2)
We move all terms to the left:
1/2(6x-4)+6x-(-12(1/6x+2))=0
Domain of the equation: 2(6x-4)!=0
x∈R
Domain of the equation: 6x+2))!=0We add all the numbers together, and all the variables
x∈R
6x+1/2(6x-4)-(-12(1/6x+2))=0
We calculate fractions
6x+6x/(72x^2-48x)+(-(-12(1*2(6x-4))/(72x^2-48x)=0
We calculate terms in parentheses: +(-(-12(1*2(6x-4))/(72x^2-48x), so:We multiply all the terms by the denominator
-(-12(1*2(6x-4))/(72x^2-48x
We multiply all the terms by the denominator
-(-12(1*2(6x-4))
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-12(1*2(6x-4)
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-12(1*2(6x-4)
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-12(1*2(6x-4)
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-12(1*2(6x-4)
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-12(1*2(6x-4)
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-12(1*2(6x-4)
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-12(1*2(6x-4)
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-12(1*2(6x-4)
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We calculate terms in parentheses: -(-12(1*2(6x-4)), so:Back to the equation:
-12(1*2(6x-4)
+(-(-12(1*2(6x-4)))
6x*(72x^2-48x)+6x+((-(-12(1*2(6x-4))))*(72x^2-48x)=0
We calculate terms in parentheses: +((-(-12(1*2(6x-4))))*(72x^2-48x), so:We add all the numbers together, and all the variables
(-(-12(1*2(6x-4))))*(72x^2-48x
6x+6x*(72x^2-48x)+((-(-12(1*2(6x-4))))*(72x^2-48x)=0
We multiply parentheses
432x^3-288x^2+6x+((-(-12(1*2(6x-4))))*(72x^2-48x)=0
We calculate terms in parentheses: +((-(-12(1*2(6x-4))))*(72x^2-48x), so:We do not support expression: x^3
(-(-12(1*2(6x-4))))*(72x^2-48x
| 8x+9=x+26 | | 6(c-1.50=46.50 | | -32+10x=22 | | w+42=3w | | 2y+20=128 | | (x-17)+(3x+1)=180 | | 5(x+1)=(10(x-1) | | 7(21)-2y=143 | | 3x-11+9x-13=180 | | 8x-3+6x-27=180 | | 18x=80-28x | | -16=-6v+4(v-7) | | -6y+14=-28 | | -y+223=112 | | 186=-u+132 | | 2g=7-5= | | (1.279941632)x=107 | | 2y-67+107=180 | | x-87+82=180 | | 4y-85+77=180 | | x-46+117=180 | | 6y-61+79=180 | | 4x-45+109=180 | | y-48+110=180 | | x+44+74=180 | | 10=6-3x | | 4(x-7)+4=20 | | (8a)50=180 | | 6x+4=10x=8 | | 7+2n=8n5 | | 16k=304 | | 18/5=12/25z |