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d/dx (sinx)
cos(x)
d/dx (cos(x))
-sin(x)
d/dx (tan(x))
sec^2(x)
d/dx (sec(x))
sec(x)tan(x)
d/dx (csc(x))
-csc(x)cot(x)
d/dx (cot(x))
-csc^2(x)
d/dx (sin^-1(x))
1/√(1-x^2)
d/dx cos^-1(x)
-1/√(1-x^2)
d/dx tan^-1(x)
1/(1+x^2)
d/dx csc^-1(x)
-1/|x|√x^2-1
d/dx sec^-1(x)
1/|x|√x^2-1
d/dx cot^-1(x)
-1/1+x
Absolute Max and Min
Plug your critical values and endpoints into the function, the highest is absolute and the lowest is min.
Definite Integral U sub
Plug the lower and upper limit into your u and solve. Those are your new upper and lower limit.