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what to do when approximating
at least 3 decimal places and use ≈
how to answer question (frq)
give a whole explanation (the temperature at t = 20 seconds is 40 degrees celsius)
if integral > 0 then
increasing rate
if integral < 0 then
decreasing rate
d/dx(g(y))
g’(y) * dy/dx
arcsin same as
inverse sin
tan line approximation overestimates when
concave down
tan line approximation underestimates when
concave up
with Riemann sum, change in x becomes
b-a/n (width of rectangles)
with Riemann sum, the x becomes
lower limit + k * change in x
what should you always do
READ QUESTION CAREFULLY (derivative? integral? of what?)
trick they use with graphs
line may look tangent, but if you zoom in it’s not
speed increasing when
velocity and acceleration have the same sign
speed decreasing when
velocity and acceleration have different signs
Riemann sum
NOT NECESSARILY EQUALLY SPACED SUBINTERVALS
cannot exponentiate ln() if
it’s negative
if you state a function is continuous you must
explain how you know
cone ratio of r to h is only true when
talking about something inside a fixed cone (not necessarily true for say an ice sculpture melting)
right Riemann overestimates when
function is positive and increasing OR negative and decreasing
left Riemann overestimates when
function is positive and decreasing OR negative and increasing