Question: ff4. S ( x3 - 4) (3x) dx 5. So 2x2ex3 dxf9. Find the area of the region . f(x) = x2 - 10x +

 \f\f4. S ( x3 - 4) (3x) dx 5. So 2x2ex3dx\f9. Find the area of the region . f(x) = x2 -10x + 9 g(x) = -x2 + 8x+910.Find the vertical and horizontalasymptotes . ;= x*-16 x3=27 11. Find an equation of tangent lineto the graph of f(x)=1+3xin(x) at (1,1) Q#2 . Find the intervalson which f is increasing and decreasing b. Find the local maximumand minimum value of f . c. Find the intervals of concavityand the inflection points. f(x) =x3 3x% 24x + 32 Q#3 .Find

\f\f4. S ( x3 - 4) (3x) dx 5. So 2x2ex3 dx\f9. Find the area of the region . f(x) = x2 - 10x + 9 g(x) = -x2 + 8x+910.Find the vertical and horizontal asymptotes . ;= x*-16 x3=27 11. Find an equation of tangent line to the graph of f(x)=1+3xin(x) at (1,1) Q#2 . Find the intervals on which f is increasing and decreasing b. Find the local maximum and minimum value of f . c. Find the intervals of concavity and the inflection points. f(x) =x3 3x% 24x + 32 Q#3 .Find the limit. a. lim9 = x4 b. lim -5+ X- -00 x2 c. lim 3-9x x-00 2x3+4

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