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-3=3/2(Y-4)
We move all terms to the left:
-3-(3/2(Y-4))=0
Domain of the equation: 2(Y-4))!=0We multiply all the terms by the denominator
Y∈R
-(3-3*2(Y-4))=0
We calculate terms in parentheses: -(3-3*2(Y-4)), so:
3-3*2(Y-4)
determiningTheFunctionDomain -3*2(Y-4)+3
Wy multiply elements
-6Y(Y+3
Back to the equation:
-(-6Y(Y+3)
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| -8x-4=-10x+22 | | 5n^2=(5n)^2 | | 6y-38=2y-6 | | 4y=19.6 | | 32=k8 | | 3y+8=89 | | 10.64=p-7 | | 8/3=n-8/6 | | F(2)=-4x-3 | | 27x+14=68 | | n+7/8=n/12 | | z/2,65=-7.38 | | 9/8-x+2x=23 | | 90x-900=630 | | 8/x-15x=7 | | F(x)=x+2,é | | 5n-11n=6 | | 2(8u-2)=3(2u-7) | | 3x+16/x=26 | | K-3=2k+3/5 | | 42x-378=840 | | -3p-4=5p | | -(2y-1)=35 | | (2/13)x=12 | | 0.09i=-6.3. | | 6x–2=6x+7 | | 2x+555=555= | | x^2-128x-1600=0 | | x+2x+4x–6=15 | | n/3-4=13 | | x/9–11=-2 | | 10x+23=93 |