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Select a Graph of the Function and the Tangent Line (1,f(1))( 1 , f ( 1 ) )

Question 42

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Select a graph of the function and the tangent line at the point (1,f(1) ) ( 1 , f ( 1 ) ) .Use the graph to approximate the slope of the tangent line. f(x) =x24x+4f ( x ) = x ^ { 2 } - 4 x + 4


A)  Select a graph of the function and the tangent line at the point  ( 1 , f ( 1 )  )   .Use the graph to approximate the slope of the tangent line.    f ( x )  = x ^ { 2 } - 4 x + 4    A)     Slope at  ( - 1,2 )  \approx 2  B)     Slope at  ( 1,0 )  \approx 0  C)     Slope at  ( 1,1 )  \approx - 2  D)      Slope at  ( 1,0 )  \approx 2  E)      Slope at  ( 2,0 )  \approx - 2 Slope at (1,2) 2( - 1,2 ) \approx 2
B)  Select a graph of the function and the tangent line at the point  ( 1 , f ( 1 )  )   .Use the graph to approximate the slope of the tangent line.    f ( x )  = x ^ { 2 } - 4 x + 4    A)     Slope at  ( - 1,2 )  \approx 2  B)     Slope at  ( 1,0 )  \approx 0  C)     Slope at  ( 1,1 )  \approx - 2  D)      Slope at  ( 1,0 )  \approx 2  E)      Slope at  ( 2,0 )  \approx - 2 Slope at (1,0) 0( 1,0 ) \approx 0
C)  Select a graph of the function and the tangent line at the point  ( 1 , f ( 1 )  )   .Use the graph to approximate the slope of the tangent line.    f ( x )  = x ^ { 2 } - 4 x + 4    A)     Slope at  ( - 1,2 )  \approx 2  B)     Slope at  ( 1,0 )  \approx 0  C)     Slope at  ( 1,1 )  \approx - 2  D)      Slope at  ( 1,0 )  \approx 2  E)      Slope at  ( 2,0 )  \approx - 2 Slope at (1,1) 2( 1,1 ) \approx - 2
D)  Select a graph of the function and the tangent line at the point  ( 1 , f ( 1 )  )   .Use the graph to approximate the slope of the tangent line.    f ( x )  = x ^ { 2 } - 4 x + 4    A)     Slope at  ( - 1,2 )  \approx 2  B)     Slope at  ( 1,0 )  \approx 0  C)     Slope at  ( 1,1 )  \approx - 2  D)      Slope at  ( 1,0 )  \approx 2  E)      Slope at  ( 2,0 )  \approx - 2 Slope at (1,0) 2( 1,0 ) \approx 2
E)  Select a graph of the function and the tangent line at the point  ( 1 , f ( 1 )  )   .Use the graph to approximate the slope of the tangent line.    f ( x )  = x ^ { 2 } - 4 x + 4    A)     Slope at  ( - 1,2 )  \approx 2  B)     Slope at  ( 1,0 )  \approx 0  C)     Slope at  ( 1,1 )  \approx - 2  D)      Slope at  ( 1,0 )  \approx 2  E)      Slope at  ( 2,0 )  \approx - 2 Slope at (2,0) 2( 2,0 ) \approx - 2

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