Question

Did I solve this DE correctly?

Answer 1

\[y=\frac{xlogx}{e^{x]tanx}} \]

Answer 2

\[=> \frac{(e^{x}tanx)(logx+1)-(xlogx)(e^{x}\sec^{2}x+tanxe^{x} )}{(e^{x}tanx)^{2}}\]

Answer 3

where is the DE?

Answer 4

true... this is not a DE for DE you should have a function of dy/dx or its higher powers

Answer 5

\[y=\frac{xlogx}{e^{x}tanx} \]
Find dy/dx

Answer 6

yes u are correct

Answer 7

i didnt get this though >.>
http://www.wolframalpha.com/input/?i=derivative%20of%20(xlogx)%2F(e%5Ex%20tanx)&t=crmtb01

Answer 8

@DLS yours is a simple form and in the link they have further reduced by dividing the numerator with denominator to have compact form both ways are correct

Answer 9

:D