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Derivatives - Power through Logarithm 1 (Ch 3) Flashcards | StudBud
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Derivatives - Power through Logarithm 1 (Ch 3)
f'(x) =
y' =
Derivatives - Power through Logarithm 1 (Ch 3)
10 terms
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Derivatives - Chain Rule, Power Rule, Logarithm, Exponential, Sin, Cos
Flashcards
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Questions
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Answers
1
y' =
2cos(e4x)
8xe4xcos(e4x)
8e4xcos(e4x)
2e4xcos(e4x)
2
f'(x) =
f'(x)=-81xe-9x
f'(x)=-81ex
f'(x)=-81e-9x
f'(x)=9e-9x
3
r'(x) =
ex
1 / e
1
0
4
h'(x) =
3esinx
3sinxe-cosx
-3sinxe-cosx
-3cosxe<span style="font-size: 13.3333px;">sinx</span>
5
y' =
cos(5x)
5ln(5)cos(5x)
5xln(5)cos(5x)
xcos(5x)
6
f'(x) =
f'(x)=15e3x
f'(x)=15xe3x
f'(x)=3x5e3x
f'(x)=5e15x
7
g'(x) =
g'(x)=-8esinxcosx
g'(x)=-8esinx
g'(x)=-8excosx
g'(x)=-8ecosx
8
u' =
3cotx
6 / sinx
3tanx
3cosx
9
y' =
y'=-100(5x+3)3sin(5x+3)4)
y'=-100cos4((5x+3)4)sin(5x+3)4)
y'=-100(5x+3)3cos4((5x+3)4)
y'=-100(5x+3)3cos4((5x+3)4)sin(5x+3)4)
10
y' =
2.2cot(0.2x)
2.2tan(0.2x)
1 / sin(0.2x)
2.2cos(0.2x)
