![SOLVED: Given: y = (Inx) find dy/dx 1t (In ln? y = (In .)" In 1 = (Inc)"-1 [1 + x (lnz) (Inlnz)] y' = (lIn2)*+1[2 + lnx] None of these (In 2)" (1 + lnz)](https://cdn.numerade.com/ask_images/66c9522b48a84466bc3c40a4c3f7e9f5.jpg "SOLVED: Given: y = (Inx) find dy/dx 1t (In ln? y = (In .)\" In 1 = (Inc)\"-1 [1 + x (lnz) (Inlnz)] y' = (lIn2)*+1[2 + lnx] None of these (In 2)\" (1 + lnz)")
SOLVED: Given: y = (Inx) find dy/dx 1t (In ln? y = (In .)" In 1 = (Inc)"-1 [1 + x (lnz) (Inlnz)] y' = (lIn2)*+1[2 + lnx] None of these (In 2)" (1 + lnz)
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If y=(lnx)/(x)"then"(dy)/(dx) will be:
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How would I calculate the volume of an area bound by y=lnx, y=1, y=2, and x=0 if it was swung around the y axis? How can one find the limits of integration
Area under the curve y = e^x and x - axis for x = 0 and x = 1 is equal to (in square units).
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