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9=1/2(n+6)
We move all terms to the left:
9-(1/2(n+6))=0
Domain of the equation: 2(n+6))!=0We multiply all the terms by the denominator
n∈R
-(1+9*2(n+6))=0
We calculate terms in parentheses: -(1+9*2(n+6)), so:
1+9*2(n+6)
determiningTheFunctionDomain 9*2(n+6)+1
Wy multiply elements
18n(n+1
Back to the equation:
-(18n(n+1)
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| 16.9n–7=5n+5 | | 80+8x=70+10x | | 5/3y+1=7 | | x2=2x-35 | | 5/7)x-9)=25 | | 3(c+4)-c=18 | | 20/75=a/2500 | | -24=-4b-6-2 | | 4x+16+98=180 | | -75=15r | | 129=x+2 | | 3h-h-12=48 | | 6(4n+6)=36+3n | | 12=-4+5x | | -4y-12=3y+9 | | 64-n=56 | | 5x-35=8(x-7) | | 21g=81 | | a/9.1=8 | | X2-10x-65=-10 | | 4y+6y+90=180 | | 8(k-1)=7+5k | | 4(u-7)-2=-3(-8u+8)-5u | | 18.95+84x=129.83 | | 16+7-4*a=3 | | 2(x-4)=-(3x+7)+14 | | 1=-7x-15 | | 36-n=27 | | 3(a-2)-2(a+7)=-23 | | 41.95=3.25x+2.95 | | 3(s—10)=36 | | 2(2x-6)=13 |