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+4=1/2(Y+1)
We move all terms to the left:
+4-(1/2(Y+1))=0
Domain of the equation: 2(Y+1))!=0We multiply all the terms by the denominator
Y∈R
-(1+4*2(Y+1))=0
We calculate terms in parentheses: -(1+4*2(Y+1)), so:
1+4*2(Y+1)
determiningTheFunctionDomain 4*2(Y+1)+1
Wy multiply elements
8Y(Y+1
Back to the equation:
-(8Y(Y+1)
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| 2/7(14x+6)=5 | | x=5/6(-13/3)+7/6 | | 180=8x+90 | | Y=-3/8x+6 | | 166(x)=94.2 | | 4x+3(5x+6)=7(2x-1)=3x | | C(x)=0.2x^2-36x+18.689 | | 1/2c=14.c=28 | | 30x-10=60 | | E^-3x=1.8 | | 1.5x+97.2=0.8x-98.5 | | .006=0.2012x-0.0109 | | 6a(2a+3)=0 | | 12+8y=40 | | 150+10d=66+22d | | 17-0.20x=x^2 | | C=10-p | | (4y+7=2y-1) | | 27=4m+5m | | 28+36=5t+4 | | 30=(y+10) | | 5h+h=4+56 | | 1/p=4 | | 7(3+k)=35 | | 9/10=3z | | 4.05(t-15)=16.2 | | 414=p/16+399 | | -171=j/11-202 | | 0.2x0.3=0.4 | | 950=26b+66 | | 10(d-861)=970 | | 29(j-975)=406 |