9^y=(3^5*3^(2*6)/(3)^(3*3)9^y=(3^5*3^12)/3^99^y=(3^(5+12))/3^99^y=3^17/3^99^y=3^(17-9)9^y=3^83^(2y)=3^82y=8y=4

Simple and best practice solution for 9^y=(3^5*3^(2*6)/(3)^(3*3)9^y=(3^5*3^12)/3^99^y=(3^(5+12))/3^99^y=3^17/3^99^y=3^(17-9)9^y=3^83^(2y)=3^82y=8y=4 equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understan

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Solution for 9^y=(3^5*3^(2*6)/(3)^(3*3)9^y=(3^5*3^12)/3^99^y=(3^(5+12))/3^99^y=3^17/3^99^y=3^(17-9)9^y=3^83^(2y)=3^82y=8y=4 equation: 



9^y=(3^5*3^(2*6)/(3)^(3*3)9^y=(3^5*3^12)/3^99^y=(3^(5+12))/3^99^y=3^17/3^99^y=3^(17-9)9^y=3^83^(2y)=3^82y=8y=4

We move all terms to the left:

9^y-((3^5*3^(2*6)/(3)^(3*3)9^y)=0



Domain of the equation: 3^(3*3)9^y)!=0

y∈R



We add all the numbers together, and all the variables

9^y-((3^5*3^12/3^99^y)=0

We multiply all the terms by the denominator


9^y*3^99^y)-((3^5*3^12=0

Wy multiply elements

81y^112=0

We do not support eypression: y^112

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