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    				| 1. | If `y=x^(n)logx+x(logx)^(n)," then "(dy)/(dx)` is equal toA. `x^(n-1)(1+nlogx)+(logx)^(n+1)[n+logx]`B. `x^(n-2)(1+nlogx)+(logx)^(n-1)[n+logx]`C. `n^(n-1)(1+nlogx)+(logx)^(n-1)[n-logx]`D. None of the above | 
| Answer» Correct Answer - A Given `y=x^(n) log x+(log x)^(n)` `(dy)/(dx)=nx^(n-1) log x+x^(n)*(1)/(x)+xn (log x)^(n-1)((1)/(x))+1*( log x)^(n)` `=x^(n-1)(1+n log x)+(log x)^(n-1)[ n+log x]` | |