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23=1/2(19+x)
We move all terms to the left:
23-(1/2(19+x))=0
Domain of the equation: 2(19+x))!=0We add all the numbers together, and all the variables
x∈R
-(1/2(x+19))+23=0
We multiply all the terms by the denominator
-(1+23*2(x+19))=0
We calculate terms in parentheses: -(1+23*2(x+19)), so:
1+23*2(x+19)
determiningTheFunctionDomain 23*2(x+19)+1
Wy multiply elements
46x(x+1
Back to the equation:
-(46x(x+1)
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| 875=7z | | 4x(9)=26 | | 6(2+3z)=394+6z) | | b-536=-523 | | 4x•9=29 | | 20=4a+16+3a–9 | | 10x-33+4x+17=180° | | 4a+16+3a–9=20 | | 204=15-y | | 10j=950 | | 3(3z-5)=4(2-z) | | 937=z+42 | | x/100=10/40 | | -4=2t-34=32 | | 2(6)-4x=14 | | 8=u-12 | | 4y+30=-2y-6 | | 3w =9 | | 15(30x–10)=15 | | 1.4t=1.6-0.8t | | 25+8n-7=1 | | 3(3x-5)=4(2-x) | | −14=−2x−(x−7) | | 4y+6=-4y-30 | | 6x+18=23 | | 41=y-20 | | .11x–4=8x+14 | | 8y-15=7y-13 | | 317=11n+75 | | z/3+4=z/2-1 | | 10=4+2rr= | | 3(2x–10)=15 |