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1/(1-x)
R=1

e^x
R= infinity

ln(1+x)
R =1

(1+x)^k
R=1

sin(x)
R = infinity

cos(x)
R = infinity

arctan(x)
R =1

sin²x
((1-cos(2x))/2
cos²x
((1+cos(2x))/2

if
x=a*sin(theta)

if
x= a*tan(theta)

if
x = a*sec(theta)
arclength of f(x)
integral of sqrt(1+f’(x)²)
arclength of polar curve
integral of sqrt(r²+r’²)
arclength of parametric curve
integral of sqrt(x’²+y’²)
area of polar curve
1/2*integral of (r²)
area of parametric curve
integral of (y(t)*x’(t))
real root
c1*e^r1*x+ c2*e^r2*x
repeated roots
c1e^rx+ c2xe^rx
imaginary root
e^ax(c1cos(bx)+c2sin(bx))