Check where the first-order partial derivatives vanish to find any critical points within the given region:

The Hessian for this function is

with  , so unfortunately the second partial derivative test fails. However, if we take
, so unfortunately the second partial derivative test fails. However, if we take  we see that
 we see that  for different values of
 for different values of  ; if we take
; if we take  we see
 we see  takes on both positive and negative values. This indicates (0, 0) is neither the site of an extremum nor a saddle point.
 takes on both positive and negative values. This indicates (0, 0) is neither the site of an extremum nor a saddle point.
Now check for points along the boundary. We can parameterize the boundary by

with  . This turns
. This turns  into a univariate function
 into a univariate function  :
:



At these critical points, we get






We only care about 3 of these results.



So to recap, we found that  attains
 attains
- a maximum value of 4096 at the points (0, 8) and (0, -8), and
- a minimum value of -1024 at the point (-8, 0).
 
        
             
        
        
        
Answer:
Step-by-step explanation: A    B
Lines can be named using any two points on the line or using a single cusive lowercase letter.
 
        
             
        
        
        
Answer:
Step-by-step explanation:
30
 
        
                    
             
        
        
        
Answer:
 ok ill be your friend ok dont worry
 
        
                    
             
        
        
        
Answer:
bxksbdjsksjdjsksjjxkzjxjxosjzhxbxbxkJzbxjjxkahsjsbx no isjxks
36
 6
 2. =42 is the answer 
4