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Section 3.7 Higher derivatives
Learning outcomes
After completing this section, you will inshaAllah be able to
1. find higher order derivatives of
a. explicitly defined functions
b. implicitly defined functions
13.7
Higher order derivatives: Introduction & Computations
• We learn computations and concept with the help of examples.
End of 3.7
23.7
See examples 1, 2, 3, 4, 5, 6, 7, 8, 9 done in class
• Given ( )f x . Then
• ( )( ) ( )
d
f x f x
dx
′ = 1st
derivative of ( )f x
• ( )( ) ( )
d
f x f x
dx
′′ ′= 2nd
derivative of ( )f x
• ( )( ) ( )
d
f x f x
dx
′′′ ′′= 3rd
derivative of ( )f x
• ( )( ) ( 1)
( ) ( )k kd
f x f x
dx
−
= kth
derivative of ( )f x
• Given a function f(x).
• Then its derivative ( )f x′ is again a function of x
• So we can differentiate ( )f x′ further.
• This leads to the idea of higher order derivatives of f(x).
See example 2 to learn how to find higher order
derivatives for implicitly defined functions.
Other notations
• ( )
, , , k
y y y′ ′′
•
2 3
2 3, , ,
dy d y d y
dx dx dx
• 2 3
, , ,D D D

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3 handouts section3-7

  • 1. Section 3.7 Higher derivatives Learning outcomes After completing this section, you will inshaAllah be able to 1. find higher order derivatives of a. explicitly defined functions b. implicitly defined functions 13.7
  • 2. Higher order derivatives: Introduction & Computations • We learn computations and concept with the help of examples. End of 3.7 23.7 See examples 1, 2, 3, 4, 5, 6, 7, 8, 9 done in class • Given ( )f x . Then • ( )( ) ( ) d f x f x dx ′ = 1st derivative of ( )f x • ( )( ) ( ) d f x f x dx ′′ ′= 2nd derivative of ( )f x • ( )( ) ( ) d f x f x dx ′′′ ′′= 3rd derivative of ( )f x • ( )( ) ( 1) ( ) ( )k kd f x f x dx − = kth derivative of ( )f x • Given a function f(x). • Then its derivative ( )f x′ is again a function of x • So we can differentiate ( )f x′ further. • This leads to the idea of higher order derivatives of f(x). See example 2 to learn how to find higher order derivatives for implicitly defined functions. Other notations • ( ) , , , k y y y′ ′′ • 2 3 2 3, , , dy d y d y dx dx dx • 2 3 , , ,D D D