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sinx
cosx
cosx
-sinx
tanx
secĀ²x
cotx
-cscĀ²x
secx
secx*tanx
cscx
-cscx*cotx
arcsinx
1
ā(1-xĀ²)
arccosx
-1
ā(1-xĀ²)
arctanx
1
1+xĀ²
arccotx
-1
1+xĀ²
arcsecx
1
|x|ā(xĀ²-1)
arccscx
-1
|x|ā(xĀ²-1)
How are the arctrig derivatives related?
For each of the pairs of derivatives (arcsin/arccos, arctan/arccot, and arcsec/arccsc) the one that starts with co is negative and the one that does not is positive. Every other part of the equation is the same.
How can you apply the chain rule to arctrig?
The derivative of the inside function goes in the numerator, while the derivative of the outside function goes in the denominator.