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-2=1/2(Y-2)
We move all terms to the left:
-2-(1/2(Y-2))=0
Domain of the equation: 2(Y-2))!=0We multiply all the terms by the denominator
Y∈R
-(1-2*2(Y-2))=0
We calculate terms in parentheses: -(1-2*2(Y-2)), so:
1-2*2(Y-2)
determiningTheFunctionDomain -2*2(Y-2)+1
Wy multiply elements
-4Y(Y+1
Back to the equation:
-(-4Y(Y+1)
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| |a/3|+8=11 | | x-19=-53 | | 3×2/3=1/2(x+1) | | -3/4n=2 | | 10+6x=-28 | | 6y-36=4y-6 | | x/4/5x+4/3=2x | | 0.25(r+2.75)=3 | | 57=8x+25 | | 6128+a=194a-117 | | 5x^2-60x-300=0 | | 52x-3=17 | | -9.1f-17.16=-8f | | -2-7v=-2v-17 | | 6a+2=a-13 | | -20-7g=-2g | | 10x+7=-8 | | (Y-6)=-2(x-5) | | 20r-11=16r+9r+19 | | 31=9/x | | X=2x+44 | | 1/5x-5=x+1/3 | | 4x-20=2x80 | | 194-312a=-14a+32 | | 32.663=9k+11.363 | | -1.49+1.6v=19.63+11.6v+7.6v | | 19+10t=-1+11t | | 36=9/x+5 | | 17u-6=5u^2 | | 4x-2x+8x=10 | | 3/x-4/2x=x-1 | | 3y-40+y+20=180 |