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If `y=x lnx` "then" `(dy)/(dx)` will be:A. `lnx+x`B. `1+ln x`C. `lnx`D. `1` |
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Answer» Correct Answer - B `y=xlnx` `(dy)/(dx)=x(d)/(dx)l nx+lnx(d)/(dx)(x)` `=x((1)/(x))+lnx` `=1+lnx` |
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