Trifunction Derivatives problem

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SUMMARY

The discussion focuses on the rules for calculating derivatives, specifically in the context of Trifunction Derivatives as covered in Calculus AB. Key derivative rules mentioned include the Quotient Rule, Product Rule, and Chain Rule. The Quotient Rule is defined as y' = (vu' - uv')/(v^2), the Product Rule as y' = (vu' + uv'), and the Chain Rule as y' = n(u^(n-1))(u'). A link to additional resources is provided for further clarification.

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  • Understanding of basic calculus concepts
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  • Study the Quotient Rule in detail
  • Practice problems using the Product Rule
  • Explore applications of the Chain Rule
  • Review trigonometric derivatives and their properties
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Students studying calculus, particularly those in Calculus AB, and anyone seeking to strengthen their understanding of derivative rules and their applications.

cracker
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I have questions on derivatives cause today I did not go to school and miss Caculus AB and we went over Trifunction Derivatives.

So can anybody show me the rules or send me a link cause I would ask a friend the notes but sometimes my teacher gives bad notes...
 
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cracker said:
I have questions on derivatives cause today I did not go to school and miss Caculus AB and we went over Trifunction Derivatives.

So can anybody show me the rules or send me a link cause I would ask a friend the notes but sometimes my teacher gives bad notes...

Do you mean the derivative rules for trigonometric functions?
http://www.sosmath.com/calculus/diff/der03/der03.html
 
The quotient Rule is:
y= u/v

y'= [(vu'-uv')/(v^2)]

The product Rule is:
y= uv

y'= (vu'+uv')

the chain Rule is:

y=u^n

y'=(n)(u^n-1)(u')
 
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