My goodness! This little cowgirl surely took a beating! That sure makes stubbing a toe in the dark, and ripping the toe nail off, look like a small beating to the toe! Impressive! Perhaps I should re-enroll in our learning centers and get myself a woman of such stature!
Hi there finnaetthatass!
This is a common problem that often comes up when introducing integration by parts. Always remember to use the important equation for integration by parts: uv – intgrl(v • du). In this case, we can set "u" to lnx and "dv" to x. By taking the derivative of "u" and the integral of "dv", we can find that "du"= (1/x) dx and "v"= (x^2)/2. By plugging these values into our equation, we find that intgrl(xlnx) = ((x^2)lnx)/2 – intgrl(x/2)dx, a much more manageable expression
I love how she does some challenging positions and still gets really into it, enjoys it
i really want dominated by a strong man
My goodness! This little cowgirl surely took a beating! That sure makes stubbing a toe in the dark, and ripping the toe nail off, look like a small beating to the toe! Impressive! Perhaps I should re-enroll in our learning centers and get myself a woman of such stature!
Snapchat-badd.vibezzzz, add me for a sexting partner.
is it tight? why didn’t she say something?
hey, I love megan salinas!
Hi there finnaetthatass!
This is a common problem that often comes up when introducing integration by parts. Always remember to use the important equation for integration by parts: uv – intgrl(v • du). In this case, we can set "u" to lnx and "dv" to x. By taking the derivative of "u" and the integral of "dv", we can find that "du"= (1/x) dx and "v"= (x^2)/2. By plugging these values into our equation, we find that intgrl(xlnx) = ((x^2)lnx)/2 – intgrl(x/2)dx, a much more manageable expression