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34=1/2(3x-2)-(x+6)
We move all terms to the left:
34-(1/2(3x-2)-(x+6))=0
Domain of the equation: 2(3x-2)-(x+6))!=0We multiply all the terms by the denominator
x∈R
-(1+34*2(3x-2)-(x+6))=0
We calculate terms in parentheses: -(1+34*2(3x-2)-(x+6)), so:
1+34*2(3x-2)-(x+6)
determiningTheFunctionDomain 34*2(3x-2)-(x+6)+1
Wy multiply elements
68x(3-(x+6)+1
Back to the equation:
-(68x(3-(x+6)+1)
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68x(3-(x+6)+1
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68x(3-(x+6)+1
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68x(3-(x+6)+1
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68x(3-(x+6)+1
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68x(3-(x+6)+1
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| (6)^-4x-5=(1/6)^8x | | 3(64.6)+15y=-1 | | -7y+10=31 | | 5(0.6m+2.5)=2(2.5m+3.05) | | 29=u/3+12 | | (x+12)=110 | | -13-(x-2)=7x+15 | | 4(-3-6x)+6=40-1x | | -3(4x+8)=-108 | | 13x+53=90 | | 3a+41=27-4a | | 18x+25=90 | | 125^3x-4=24^4x+2 | | 9^-x+5=26^6x-10 | | 11=1+2t | | ((x+2)*4)-20=0 | | (x+2)*4=0 | | 6x4+9=289 | | 17+4x-8=7x+8=3x | | 6q-3q-q=24 | | 3w+2+55=90 | | 3w+2+55=180 | | 24x=8. | | 24x=8.25x | | y-2=92 | | (5s+5)+(6s-7)=90 | | (5s+5)+(6s-7)=180 | | (6s-7)+(5s+5)=90 | | 41+(p-3)=180 | | (7z+7)+(8z-3)=90 | | 20+7k=8(k+20 | | 94+(8d+6)=180 |