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If `y=log_(x^(2)+4)(7x^(2)-5x+1)`, then `(dy)/(dx)` is equal toA. `log_(e)(x^(2)+4).{(14x-5)/(7x^(2)-5x+1)-(2xy)/(x^(2)+4)}`B. `(1)/(log_(e)(x^(2)+4)){(14x-5)/(7x^(2)-5x+1)-(2xy)/(x^(2)+4)}`C. `log_(e)(7x^(2)-5x+1){(2x)/(x^(2)+4)-((14x-5)y)/(7x^(2)-5x+1)}`D. `(1)/(log_(e)(7x^(2)-5x+1)){(2x)/(x^(2)+4)-((14x-5)y)/(7x^(2)-5x+1)}` |
Answer» Correct Answer - B | |