Section 1
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u'/(1+u^2)
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Last updated
7 years ago
Date created
Mar 14, 2020
Cards (65)
Section 1
(50 cards)
u'/(1+u^2)
concavity
(secx)^2
ft/sec^2
y
position
-u'/√(1-u^2)
cosx
1/(xlna)
y''
vertical asymptote
Volume using Washers
The particle is slowing down
POSSIBLE Point of Inflection
hole
slope
(u'v-v'u)/(v^2)
Total distance traveled
Average value
Volume using Disks
Alternate Definition of Derivative
ft/sec
-u'/[|u|√(u^2-1)]
-u'/(1+u^2)
-sinx
a^x∙lna
True
~True or False
-(cscx)^2
u'v+uv'
f'(g(x))∙g'(x)
y'
(x')f(x)
e^x
ft
|velocity|
u'/√(1-u^2)
Displacement
-cscxcotx
x^(n+1)/(n+1) + C
nx^(n-1)
The particle is speeding up
e^u + C
Volume of Cross-Sections
1/[f'(f^(-1)(a))]
1/x
u'/[|u|√(u^2-1)]
Average rate of change or average velocity
POSSIBLE maximum or minimum
Fundamental Theorem of Calculus
Definition of Derivative
secxtanx
Section 2
(15 cards)