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7=1/3(x+3)
We move all terms to the left:
7-(1/3(x+3))=0
Domain of the equation: 3(x+3))!=0We multiply all the terms by the denominator
x∈R
-(1+7*3(x+3))=0
We calculate terms in parentheses: -(1+7*3(x+3)), so:
1+7*3(x+3)
determiningTheFunctionDomain 7*3(x+3)+1
Wy multiply elements
21x(x+1
Back to the equation:
-(21x(x+1)
We calculate terms in parentheses: -(21x(x+1), so:
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| 9b-6b=6-6 | | -84=-6(3k+2) | | 7(5+c)=8(c4) | | -78=-6(3+2m) | | .90x=9000 | | 5x+8=10x–7 | | -4x+5=-9-6x | | -2=n/20 | | 4-5v=3v-12 | | g(6)=36+30-1 | | 5(x-12)=3x+20 | | 6(x+7)−6=90−3x | | 10−m=m−12 | | 5x+3x-6+90=180 | | 9x=-(-3x+5)-1 | | 85=-17p | | 6(2x+1)-4x=14 | | x+5=x+8+3x-3 | | 5(-d+10)=25 | | 6+2n=-3=5n | | x2+32x+64=0 | | 81-x2=2x2 | | 5x+4=-32,x=-4 | | 25x2-11=0 | | 4(5x+5)=4(4x+6) | | -52=2+2x | | -7(x+7)=3-6x | | 7x-1+4x=22 | | 4x+13+70=180 | | x-1/1+1/2=X^2-2/1 | | {w}{-7}=−7w=77 | | 27a*3a=6 |