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(d/dx) bx
bxln|b|
(d/dx) logbx
1/(xlnb)
∫tanxdx
ln|secx|+C OR -ln|cosx|+C
∫cotxdx
ln|sinx|+C
∫secxdx
ln|secx + tanx|+C
∫cscxdx
-ln|cscx+cotx|+C
∫bxdx
(bx)/(ln|b|)+C
∫1/(a2+x2)dx
(1/a)tan⁻1(x/a)+C
(d/dx)sec-1(x)
1/(|x|√(x2-1))
(d/dx)csc-1(x)
-1/(|x|√(x2-1))