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16=4/3(x+3)
We move all terms to the left:
16-(4/3(x+3))=0
Domain of the equation: 3(x+3))!=0We multiply all the terms by the denominator
x∈R
-(4+16*3(x+3))=0
We calculate terms in parentheses: -(4+16*3(x+3)), so:
4+16*3(x+3)
determiningTheFunctionDomain 16*3(x+3)+4
Wy multiply elements
48x(x+4
Back to the equation:
-(48x(x+4)
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| 4(-3+2m)=-12 | | 5(x−1)+2x−1= 64 | | 4+(9x2)=(4-1)-4 | | 980x^2-19.6x-15.68=0 | | 6x+20=4x+1 | | 9x+6=7+8(x-4) | | -5=-7m-5 | | 2x+8=2(+4) | | 2u+(-15)=(-1) | | h-15=13.75 | | h-15=13.7 | | 2(k-12)=(-4) | | 13-d=12 | | -b−10=-4b+10+4 | | x÷10=7.5543 | | 13=7(3x-2) | | -10+9f=10f−2 | | 12/3x+x=136 | | v-(-17)=28 | | -3g+9g+2=4+7g | | -17+14b=12b+13 | | -6u+6=(-9u) | | g-8=4-3g | | 10x=12x-38 | | -6.1=z+4.7 | | 3.5n-18.37=8.36-13.4n-7.4n | | 5x=3.65 | | 17-11r=(-12r)+17 | | -19+17m=16m | | –6q+5.8=23.8 | | -14-18g=(-12g)-9g+19 | | f+10=-4f |