Answer:
y = ( )³
Explanation:
log(y) + 3log(x) = 3
log(y) + log(x³) = 3
log(x³y) = 3
(y) + 3 (x) = 3
(y) + (x³) = 3
(x³y) = 3 ⇔ 10³ = x³y ⇔ y = ( )³
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)³ 
(y) + 3 (x) = 3 (y) + (x³) = 3 (x³y) = 3 ⇔ 10³ = x³y ⇔ y = ( )³