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18=1/2(d+7)
We move all terms to the left:
18-(1/2(d+7))=0
Domain of the equation: 2(d+7))!=0We multiply all the terms by the denominator
d∈R
-(1+18*2(d+7))=0
We calculate terms in parentheses: -(1+18*2(d+7)), so:
1+18*2(d+7)
determiningTheFunctionDomain 18*2(d+7)+1
Wy multiply elements
36d(d+1
Back to the equation:
-(36d(d+1)
We calculate terms in parentheses: -(36d(d+1), so:
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We calculate terms in parentheses: -(36d(d+1), so:
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We calculate terms in parentheses: -(36d(d+1), so:
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| 88+57+7t=180 | | x²=47 | | 2r+20-3r=2r-19 | | -5(4x-2=-2(3+6x) | | -6m+800=-10m+1000 | | 6+2d=42 | | 3c−3(6−2 | | 4.5x-3.7=3.50 | | 9(-2v+12)+1=-18v | | 70+75+x=180 | | 1/3(6n+3)=-5 | | -7-7y+2y=-11 | | ¾z+¼z+6=5 | | 7x-80=-6x+50 | | 1+22x=153-8+4x | | -3t=-4.32 | | 2(7s+6)=12+14s | | r−(–4.7)=6.9 | | -10=x/3-20 | | 4(4x+3)=19x+3 | | 84x2.4=201.6 | | r−–4.7=6.9 | | x-3.03=2 | | -8u+6(u+4)=14 | | 3c−3(6−2 | | 5x-5-x=43 | | −4r+5=5−4r | | -7=t-3.9 | | 3x+2(2x−1)=33 | | 58x1.30=75.4 | | 2+5(x+3)=4 | | -15.04=2u |