3=3/4(b+8)

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Solution for 3=3/4(b+8) equation: 



3=3/4(b+8)

We move all terms to the left:

3-(3/4(b+8))=0



Domain of the equation: 4(b+8))!=0

b∈R



We multiply all the terms by the denominator


-(3+3*4(b+8))=0



We calculate terms in parentheses: -(3+3*4(b+8)), so:

3+3*4(b+8)

determiningTheFunctionDomain
3*4(b+8)+3

Wy multiply elements

12b(b+3

Back to the equation:

-(12b(b+3)





We calculate terms in parentheses: -(12b(b+3), so:

12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





We calculate terms in parentheses: -(12b(b+3), so:

12b(b+3





We calculate terms in parentheses: -(12b(b+3), so:

12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





We calculate terms in parentheses: -(12b(b+3), so:

12b(b+3





We calculate terms in parentheses: -(12b(b+3), so:

12b(b+3





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12b(b+3





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12b(b+3





We calculate terms in parentheses: -(12b(b+3), so:

12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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12b(b+3





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