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y = 2x ­ 1




Derivative of a Linear Function
If f(x) = mx + b where m and b are constants, 
then the derivative of f is f '(x) = m
y = 4




Derivative of a Constant Function
 If f(x) = c, where c is a constant, then 
 f '(x) = 0
Function                 Derivative

     f(x) = x0                  f '(x) = 0

     f(x) = x                   f '(x) = 1

     f(x) = x2                 f '(x) = 2x

What if the exponent is negative?
  eg. f(x) = x­1
1    ­ 1
d 1)     lim                 x
  (                 x + h
dx x =   h      0
                         h
The Power Rule
If n is any real number, then 
           d (xn) = nxn ­ 1
f '(x) =     
          dx
Using the Power rule find the derivative for each of the 
following functions: 

      y = x2 + x­5                  s = t3/4 ­ t­3

 dy                            ds
 dx                            dt
The Constant Multiple Rule
If c is any constant and f is a differentiable function, 
then               .          .
             d [c  f(x)] = c  f '(x)
              dx


   Function                      Derivative

    y = 4 x2                   f ' (x) = 

  f(x) = ­2x­2                 f ' (x) = 
The Sum and Difference Rule
             d [f(x) + g(x)] =  f '(x) + g '(x)
             dx
             d [f(x) ­ g(x)] =  f '(x) ­ g '(x)
             dx


Given the function: f(x) = 3x4 + 2x3 ­ 3x2 + 9
Find f '(x)
 f(x) = 3x4 + 2x3 ­ 3x2 + 9

d  (3x4 + 2x3 ­ 3x2 + 9)
dx
Exercise 4.1
Odd questions 


            1 ­ 19

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Lesson 1 Nov 12 09