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∫1/x dx
ln |x| + C
∫e^x dx
e^x + C
∫a^x dx
(a^x)/ln(a) + C
∫sin(x) dx
-cos(x) + C
∫cos(x) dx
sin(x) + C
∫tan(x) dx
-ln|cos(x)| + C
∫sec²(x) dx
tan(x) + C
∫u’/(a²+u²) du
(1/a)(arctan[u/a]) + C
∫u’/sqrt(a²-u²) du
arcsin(u/a) + C
∫cot(x) dx
ln|sin(x)| + C
∫sec(x)tan(x) dx
sec(x) + C
∫csc²x dx
-cot(x) + C
∫csc(x)cot(x) dx
-csc(x) + C
∫1/(|u|sqrt(u²-1)) du
sec^-1(u) + C
cos²(x)
½(1+cos(2x))
sin²(x)
½(1-cos(2x))
cos²(x) + sin²(x) = 1
sec²(x) - tan²(x) = 1
csc²(x) - cot²(x) = 1
a²-x²
x=asin(0)
dx=acos(0)d0
a²+x²
x=atan(0)
dx=asec²(0)d0
x²-a²
x=asec(0)
dx=asec(0)tan(0)d0
∫sec(x) dx
ln|sec(x) + tan(x)| + C
L = ∫absqrt(1 + (f’(x))²)