1 of 66
Term
cos(pi/3)
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1/2 0
1/4 √3/2
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2 of 66
Term
given v(t) find total distance travelled
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∫ f(x) dx integrate over interval a to
∫ abs[v(t)] over interval a to b
b
0 ∫ [v(t)]^2 over interval a to b
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3 of 66
Term
y = cos(x), y' =
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y' = -sin(x) y' = cos(x)
y' = sec(x)tan(x) y' = -csc^2(x)
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, 4 of 66
Definition
Slope of secant line between two points, use to estimate
instantanous rate of change at a point.
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Average Rate of Change Instantaneous Rate of Change
Constant Rate of Change Variable Rate of Change
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5 of 66
Term
y = tan(x), y' =
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y' = sec²(x) y' = cos(x)
y' = sec(x)tan(x) y' = -csc²(x)
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, 6 of 66
Term
y = sec(x), y' =
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y' = cos(x) y' = sec(x)tan(x)
y' = 1/x y' = sec²(x)
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7 of 66
Term
Chain Rule
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g'(x) = f(x) y' = cos(x)
if f(1)=-4 and f(6)=9, then there must
f '(g(x)) g'(x) be a x-value between 1 and 6 where
f crosses the x-axis.
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Term
cos(pi/3)
Give this one a try later!
1/2 0
1/4 √3/2
Don't know?
2 of 66
Term
given v(t) find total distance travelled
,Give this one a try later!
∫ f(x) dx integrate over interval a to
∫ abs[v(t)] over interval a to b
b
0 ∫ [v(t)]^2 over interval a to b
Don't know?
3 of 66
Term
y = cos(x), y' =
Give this one a try later!
y' = -sin(x) y' = cos(x)
y' = sec(x)tan(x) y' = -csc^2(x)
Don't know?
, 4 of 66
Definition
Slope of secant line between two points, use to estimate
instantanous rate of change at a point.
Give this one a try later!
Average Rate of Change Instantaneous Rate of Change
Constant Rate of Change Variable Rate of Change
Don't know?
5 of 66
Term
y = tan(x), y' =
Give this one a try later!
y' = sec²(x) y' = cos(x)
y' = sec(x)tan(x) y' = -csc²(x)
Don't know?
, 6 of 66
Term
y = sec(x), y' =
Give this one a try later!
y' = cos(x) y' = sec(x)tan(x)
y' = 1/x y' = sec²(x)
Don't know?
7 of 66
Term
Chain Rule
Give this one a try later!
g'(x) = f(x) y' = cos(x)
if f(1)=-4 and f(6)=9, then there must
f '(g(x)) g'(x) be a x-value between 1 and 6 where
f crosses the x-axis.
Don't know?
