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properties of lnx
ln(ab)= lna+lnb
ln(a/b)= lna-lnb
lna^r =rlna
properties of the definite integral
integral from a to b c•f(x)dx=
integral from a to a f(x)dx=
integral from b to a f(x)dx =
integral from a to b f(x)dx =
c integral from a to b f(x)dx, c is a nonzero constant
0
negative integral from a to b f(x)dx
integral from a to c f(x)dx + integral from c to b f(x)dx ,where f is continuous and order doesn’t matter for a, b, and c
fundamental theorem of calculus
integral from a to b f(x)dx=F(b)-F(a), where F’(x)=f(x)
d/dx integral from a to x f(t)dt =f(x) and d/dx integral from a to g(x) f(t)dt = f(g(x))•g’(x)
that’s it
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