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intermediate value theorem
if f(x) is continious from [a,b], then it’s continious every y value between f(a) and f(b) at least once
what’s a limit?
when a value APPROACHES something
derivative; how many pts
is an instanteneous rate of change of a tangent line
average rate of change
(f(b)-f(a))/(b-a)
secant line
estimate values example if ur trying to find 1 and only the points 0 and 2 are given then u would use this formula
which formula returns a f’(x)?
lim f(x+h)-f(x)/h
x→h
which two formulas returns a derivative at a point?
lim f(x+x)-f(c )/h
h→0
lim f(x)-f( c)/ x-c
x→ c
tanx derivatiive
sec²x
d sexc
secxtanx
d cscx
-cscxcotx
d cotx
-csc²x
d e^x
e^x
d lnx
1/x
normal line
perpendicular to the derivative
tangent line
j find the derivative and plug the x-value
inverse formula
f’^-1(a)= 1/f’(b)
finding speed
postive it’s the absolute value of v(x)
mean value theorem
if f(x) is continious on a closed interval, if f(x) is differentiable on an open interval that means c exists.
second derivative test
if f’’(x)>0 theres a concave up and there’s a min, if it’s <0 there’s a concave down and there’s a max