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Tricky one... Suppose that x* means 5x2 - x, then what does (y+3)* mean?
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it means replace x in the first expression by \[y+3\]
i.e. you get \[(y+3)*=5(y+3)^2-(y+3)\] then you can clean it up with some algebra
Oh wow! So, (y+3)* = 5y^2+30y+45? No further?
But -(y+3) I don't know how to subtract that from it...
Would (y+) and -(y+3) cross out?
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Please help!! I think I have it.. (y+3)* = 5y+15
(y+3)* = 5y^2+30y+45 - (y + 3) (y+3)* = 5y^2+30y+45 -1 (y + 3) (y+3)* = 5y^2+30y+45 -y -3 (y+3)* = 5y^2 +29y - 42
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