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-4=1/2(Y+8)
We move all terms to the left:
-4-(1/2(Y+8))=0
Domain of the equation: 2(Y+8))!=0We multiply all the terms by the denominator
Y∈R
-(1-4*2(Y+8))=0
We calculate terms in parentheses: -(1-4*2(Y+8)), so:
1-4*2(Y+8)
determiningTheFunctionDomain -4*2(Y+8)+1
Wy multiply elements
-8Y(Y+1
Back to the equation:
-(-8Y(Y+1)
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| (-8/7)-7/8m=1/4(-8/7) | | q−–511=643 | | 12(26x−6)=13x | | 45+19.k=9.10-7 | | 7/3m-5/3-m/6=6m-3/4 | | 4x-20=5x-20 | | 0x2+5x+0=0 | | 897=13t | | 6×-9x-4=-2x-2 | | w-17=15 | | 13x=-3x | | 2(4r+8)=3(4r/3-12) | | 0x^2+5x+0=0 | | 7x+5=10x-42 | | 7n-10=24 | | 28b=-532 | | 5x(x-2)(3x+7)=0 | | x(2)=(x(2))-4 | | –10=t–11 | | 2x3xx=54 | | -4/7+1/2w=-2/3 | | 6(7z-5)-12z=3z-7(5z-8) | | 16x=194 | | x*2=(x*2)-4 | | 105+14x+5=180 | | 7x-3(x-10)=40 | | 9x-2=4x+17.25 | | 6x–18=90 | | 132+18x+6=180 | | 1-6k=-3k-5k | | 10+-2x=-5+3x | | x+35=2,943 |