Asked by mkcolema
                for x (-12, 10) the function f is defined: 
f(x)=x^7(x+2)^2
On which two intervals is the function increasing (enter intervals in ascending order)?
Find the region in which the function is positive
Where does the function achieve its minimum?
            
            
        f(x)=x^7(x+2)^2
On which two intervals is the function increasing (enter intervals in ascending order)?
Find the region in which the function is positive
Where does the function achieve its minimum?
Answers
                    Answered by
            GanonTEK
            
    it's turning points are when
[1] x*7 = 0 or x = 0
[2] (x+2)^2 = 0 or x - -2
The graph is increasing when
(-12 to -2) and (0 to 10)
To work this out find the turning points by finding f'[x]=0
ok hope that helps
 
    
[1] x*7 = 0 or x = 0
[2] (x+2)^2 = 0 or x - -2
The graph is increasing when
(-12 to -2) and (0 to 10)
To work this out find the turning points by finding f'[x]=0
ok hope that helps
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