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27=1/2(41+x)
We move all terms to the left:
27-(1/2(41+x))=0
Domain of the equation: 2(41+x))!=0We add all the numbers together, and all the variables
x∈R
-(1/2(x+41))+27=0
We multiply all the terms by the denominator
-(1+27*2(x+41))=0
We calculate terms in parentheses: -(1+27*2(x+41)), so:
1+27*2(x+41)
determiningTheFunctionDomain 27*2(x+41)+1
Wy multiply elements
54x(x+1
Back to the equation:
-(54x(x+1)
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| 0=y2-6y+9 | | 2a/9+1=11 | | -7b-14=-5b4b | | 4x+6=3x+16 | | 0=2x2+-8x+10 | | 4(m-3)=-16 | | 4-3x/2=3x=5 | | 5c-8=3c+6 | | 3q+8=44 | | 6t-22=t+18 | | 7z+12=-37 | | 4k-9=2k+11 | | 4m+8=-20 | | 22m2+(-m2)=0 | | 7a-18=2a+17 | | c/10=10.9 | | 2x-3x=54 | | 15/5t=30 | | 6x-18=10-x | | 7n+5=19(=2) | | 5m-6=4m-2 | | 7x=6/3-9=-12 | | 7x+3=17,7x+3 | | 2x-3/8+10x-12/11=5x+78/28 | | X-0.8x=1.4 | | -1.5k=-4.5 | | -12=-2h+0.29(20-6h) | | -12=-2h+0.2920-6h) | | 5x/2-x/6=28 | | 2x/3-x=-5 | | 3p/10=40 | | 144a^2=24a |