Warm-up:
2.4 Product and Quotient hade
fas 2 y(x) xx
a) stuffusycas) - 2 b) f'as esco
£ (Rengas to as g'ar
(台)
fas
yck) = 0
g(x)
to (fas)
Пх
f'(x).
glux)
-
Le (fox). g(x)) = ( toxth) y(x+h) = f(x)ycas
- (fax)-g(x) him m
બે
4
(in faxth) g(x+() - furthly (xth) + furth) g(xth) - ((g(x)
lin
40
(and (farth) Marthlingen)", fexey feed yla)]
+
h
၅)
f(x) gcx>
k'(x)g(x)
2 we differentrable at
Some
then
مسافت
Product hule: If f and
fa (fcxig(x) = f(x) g(x) = f'(x) g(x).
ex. hilss when h(x) = Sx3 cos(x)
(5x³) (- sin xx) + (0x) (cos(x))
- Sx ² sin(x) + 10 x cos(x)
t
fl fl
2.4 Product and Quotient hade
fas 2 y(x) xx
a) stuffusycas) - 2 b) f'as esco
£ (Rengas to as g'ar
(台)
fas
yck) = 0
g(x)
to (fas)
Пх
f'(x).
glux)
-
Le (fox). g(x)) = ( toxth) y(x+h) = f(x)ycas
- (fax)-g(x) him m
બે
4
(in faxth) g(x+() - furthly (xth) + furth) g(xth) - ((g(x)
lin
40
(and (farth) Marthlingen)", fexey feed yla)]
+
h
၅)
f(x) gcx>
k'(x)g(x)
2 we differentrable at
Some
then
مسافت
Product hule: If f and
fa (fcxig(x) = f(x) g(x) = f'(x) g(x).
ex. hilss when h(x) = Sx3 cos(x)
(5x³) (- sin xx) + (0x) (cos(x))
- Sx ² sin(x) + 10 x cos(x)
t
fl fl
