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Let `f:RtoR:f(x)=x^(3)+1andg:RtoR:g(x)=(x+1)`. Find (i) `(f+g)(x)` (ii)` (f-g)(x) `(iii) `((1)/(f))(x)` (iv) `((f)/(g))(x)` |
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Answer» Correct Answer - (i) `x^(3)+x+2` (ii) `x^(3)-x` (iii) `(1)/(x^(3)+1)` (iv) `x^(2)+x+1` (iii) dom `((f)/(g))="dom "(f)-{x:f(x)=0}=R-{-1}`. dom `((f)/(g))="dom "(f)nn" dom "(g)-{x:g(x)=0}` `=RnnR-{-1}=R-{-1}`. |
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