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-3=3/2(Y-3)
We move all terms to the left:
-3-(3/2(Y-3))=0
Domain of the equation: 2(Y-3))!=0We multiply all the terms by the denominator
Y∈R
-(3-3*2(Y-3))=0
We calculate terms in parentheses: -(3-3*2(Y-3)), so:
3-3*2(Y-3)
determiningTheFunctionDomain -3*2(Y-3)+3
Wy multiply elements
-6Y(Y+3
Back to the equation:
-(-6Y(Y+3)
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| 3(2x–1)–2=2(x+7)+1 | | 18+3x-x=-6 | | -5/3p+2(-7/2p+1)=97/3 | | 11x=9x–6 | | 0.95n=n+17 | | x-7-12=2(x-6)-8x | | 27=-9-2x | | -1/3+5e= | | 10(x-2)=(x-12) | | -8(p-6)=32 | | -12x+30x-6=12 | | X+64+6x-31=90 | | 8.9+3.6x-1.2=14.9 | | x-2=√x+14 | | -10e+15=96-30e | | -21=35-14x | | 12x+30x-6=12 | | 2×(n×5)=30 | | 6-4(3-2x)=5(x-4)-10 | | -12x+30x=6=12 | | -12x=4Y=8 | | -6y-11=49 | | 4/7y=-56/7 | | 16d=6+15d | | 9810=0.25(x-14600)+1460 | | 10t-20=20+20+7t | | 4x-10=11x-4 | | 9z+3=-6 | | 3b-(63b-(6-b)=-22 | | 2x-10=-3.5 | | -5j+14=-14+9j | | 9-2/3(3-y)=11 |