Asked by catherine
                Suppose that f (x) is a function such that the relationship given below is true.
f (3 + h) - f (3) = 9h^2 + 8h
(a) What is f '(3)?
(b) What is the slope of the secant line through (3, f (3)) and (7, f (7))?
Please do not use shortcuts(from future chapters) and show steps so i can see whats going on
i tried doing f '(3) = (f(3+h)-f(3))/h and for the function i used 9h^2+8h but that's giving a wrong answer.
            
        f (3 + h) - f (3) = 9h^2 + 8h
(a) What is f '(3)?
(b) What is the slope of the secant line through (3, f (3)) and (7, f (7))?
Please do not use shortcuts(from future chapters) and show steps so i can see whats going on
i tried doing f '(3) = (f(3+h)-f(3))/h and for the function i used 9h^2+8h but that's giving a wrong answer.
Answers
                    Answered by
            MathMate
            
    Catherine, it is much easier for everyone to follow if you post the followups in the same thread, namely:
http://www.jiskha.com/display.cgi?id=1284506760
I hope you understand.
    
http://www.jiskha.com/display.cgi?id=1284506760
I hope you understand.
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