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If `3(a+2c) = 4 (b+3d)`, then the equation `ax^3 +bx^2 +cx+d =0` will have
A. |
no real solution |
B. |
at least one real root in (-1,0) |
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C. |
at least one real root in (0,1) |
D. |
at least one real root in (-2,-1) |
so, according to Rolle's theorem , there exists at least one root of f'(x)=o in (-1,0)