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type 1
0/0 and in/in
type 2
0 times in and in - in
type 3
1^in and 0^0 and in^0
theorem for type 3
if y = f(x)^g(x)
then lny = g(x)ln(f(x))
d/dx (ln(kx))
1/x
d/dx(ln(g(x)))
g’(x)/g(x)
product rule
u’v+uv”
quotient rule
(u’v-uv’)/v²
natural log rules
ln(bx) =
ln(b/x) =
ln(x^r) =
ln(bx) = ln(b) +ln(x)
ln(b/x) = ln(b) - ln(x)
ln(x^r) = rln(x)
exponential growth and decay
dy/dt = ky becomes
y=Ce^kt
c = initial amount
k =growth or decay amount