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2/3x-7/4=4/3x-23(x+5)
We move all terms to the left:
2/3x-7/4-(4/3x-23(x+5))=0
Domain of the equation: 3x!=0
x!=0/3
x!=0
x∈R
Domain of the equation: 3x-23(x+5))!=0We calculate fractions
x∈R
(-(4*3x*4)/(9x^2-92x)+(-189x^2-23x)/(9x^2-92x)+(-86x)/(9x^2-92x)=0
We calculate terms in parentheses: +(-(4*3x*4)/(9x^2-92x)+(-189x^2-23x)/(9x^2-92x)+(-86x)/(9x^2-92x), so:
-(4*3x*4)/(9x^2-92x)+(-189x^2-23x)/(9x^2-92x)+(-86x)/(9x^2-92x
determiningTheFunctionDomain (-189x^2-23x)/(9x^2-92x)-(4*3x*4)/(9x^2-92x)+(-86x)/(9x^2-92x
We add all the numbers together, and all the variables
(-189x^2-23x)/(9x^2-92x)-(+4*3x*4)/(9x^2-92x)+(-86x)/(9x^2-92x
We calculate fractions
(-189x^2-23x-(+4*3x*4)*(9x^2-92x)/((9x^2-92x)*(9x^2-92x)+((-86x)*(9x^2-92x))/((9x^2-92x)*(9x^2-92x)
We calculate terms in parentheses: +(-189x^2-23x-(+4*3x*4)*(9x^2-92x)/((9x^2-92x)*(9x^2-92x)+((-86x)*(9x^2-92x))/((9x^2-92x)*(9x^2-92x), so:
-189x^2-23x-(+4*3x*4)*(9x^2-92x)/((9x^2-92x)*(9x^2-92x)+((-86x)*(9x^2-92x))/((9x^2-92x)*(9x^2-92x
We can not solve this equation
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