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7-5=1/3(x+12)
We move all terms to the left:
7-5-(1/3(x+12))=0
Domain of the equation: 3(x+12))!=0We add all the numbers together, and all the variables
x∈R
-(1/3(x+12))+2=0
We multiply all the terms by the denominator
-(1+2*3(x+12))=0
We calculate terms in parentheses: -(1+2*3(x+12)), so:
1+2*3(x+12)
determiningTheFunctionDomain 2*3(x+12)+1
Wy multiply elements
6x(x+1
Back to the equation:
-(6x(x+1)
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| 9m=9m−4 | | -4(1-9h)=-31 | | -3z−8=-2z | | 8f=7f+f | | (x)=4x^2+x+5 | | 3c+6-7=-16 | | 10q=1+9q | | -9c+4=-10c | | -9s+5s=-4s | | 9x+45=8x+59 | | 3v=1+3v | | 2r+5=19r= | | 3x+4=4+8x | | 15-3n=4(6n+8) | | 121-u=173 | | 8−-3w=20 | | 7x17=73 | | 3(x-2)-x=3 | | 2(w+3)=16 | | -26=7(4z+9) | | B=x+93∘ | | 6(2x-9)=-90 | | -4(2x+6)=-112 | | 4(80+b)-+12=20 | | 3(1a-6)=-5a-(7+3a) | | 6x+9=-87-2x | | 10(x+1)=2-7 | | 4(x-1)-3x=-1 | | -4x-1.8=-1(5x-9.8)+1.6 | | 1+6x=2x+37 | | 6x-5+7x=45 | | (2x-2)/2=3 |