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-1=1/4(-m-19)
We move all terms to the left:
-1-(1/4(-m-19))=0
Domain of the equation: 4(-m-19))!=0We add all the numbers together, and all the variables
m∈R
-(1/4(-1m-19))-1=0
We multiply all the terms by the denominator
-(1-1*4(-1m-19))=0
We calculate terms in parentheses: -(1-1*4(-1m-19)), so:
1-1*4(-1m-19)
determiningTheFunctionDomain -1*4(-1m-19)+1
Wy multiply elements
-4m(-+1
We use the square of the difference formula
-4m(-1
Back to the equation:
-(-4m(-1)
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-4m(-1
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-4m(-1
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-4m(-1
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| 3(5+x)=9+9 | | 3=4.9(x^2) | | 2x^2+1=-39 | | e+e=48 | | -3+-2v=7 | | 36=11-(2z-6) | | 1/4x1/3=71/6 | | 2x+x+(x+10)+(2x-16)=360 | | -7f=56-f | | X^2+5x-7=x+5 | | d-12d=77 | | 14n=35,n= | | -(4x-3)=-7(9+x) | | 110+x+44+x+35=180 | | 4c-6c=18 | | 11-5×x=1 | | -7(3x+4)=35 | | 49=7r,r | | V=(200-2x)(150-2x) | | l5-8|-2|=75 | | 9b-6b=39 | | 5x+1+6x=-120 | | 4/5=h/16 | | 34=16-(2z-7) | | 49=7rr | | 2m+6=3-4m | | m(m2-5m+2)=-8 | | 60+70+x+62=180 | | 2.5x+7.75=19 | | 7(6m-8)=112 | | 2x+7(x-5)+2=5(x+1) | | 18x=14x+72 |