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33=3/7(y-10)
We move all terms to the left:
33-(3/7(y-10))=0
Domain of the equation: 7(y-10))!=0We multiply all the terms by the denominator
y∈R
-(3+33*7(y-10))=0
We calculate terms in parentheses: -(3+33*7(y-10)), so:
3+33*7(y-10)
determiningTheFunctionDomain 33*7(y-10)+3
Wy multiply elements
231y(y+3
Back to the equation:
-(231y(y+3)
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| 3x–10=5–2x | | 7(x–1)2=49 | | 9m^2-6m-11=10 | | H(x)=|x-2|+4 | | ×+4y=-42 | | x-100=24-2 | | 3(5x-8)=42 | | -11+2x=-7x-2x^2 | | √a+5=14 | | 13+y+9=0 | | x+13+86=0 | | -2(4+3)+2t=12 | | -b/7=23 | | -6j=72 | | 9|m=6/10 | | 3(6s-9)=81 | | (1+2r)/5=7 | | 26-x=13 | | 5^2^z+2=625 | | -11n=-2n^2+21 | | (3q+1)/2=-4 | | 6n-3=4n+11 | | -1+p/3=7 | | s-59=9 | | c+59=81 | | j+21=68 | | (o-1)/3=6 | | v-3=83 | | j-31=10 | | q-17=5 | | 2n/5=-6 | | 1.2x^2-40x=0 |