a/b = 7/3, now find the value of (a³-b³) / b³
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a^3=117+b^3
a^3-b^3=117
Applying algebraic identify
(a-b)(a^2+ab+b^2)=117
Given a=3+b
(3+b-b)[(3+b)^2+(3+b)b+b^2]=117
Upon simplification b=-5,2
so a=-2,5
So that a+b=-7,7
(3)(9+6b+b^2+3b+b^2+b^2)=117
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