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Find the Value of the Constant a So That the Graph

Question 48

Multiple Choice

Find the value of the constant a so that the graph of the function f(x) = ax2 best fits the curve y = Find the value of the constant a so that the graph of the function f(x)  = ax<sup>2</sup> best fits the curve y =   on the interval [0, 1] in the sense of minimizing the integral of the square of the vertical distance between the two curves on that interval. A)  a =   B)  a =   C)  a =   D)  a =   E)  a =  on the interval [0, 1] in the sense of minimizing the integral of the square of the vertical distance between the two curves on that interval.


A) a = Find the value of the constant a so that the graph of the function f(x)  = ax<sup>2</sup> best fits the curve y =   on the interval [0, 1] in the sense of minimizing the integral of the square of the vertical distance between the two curves on that interval. A)  a =   B)  a =   C)  a =   D)  a =   E)  a =
B) a = Find the value of the constant a so that the graph of the function f(x)  = ax<sup>2</sup> best fits the curve y =   on the interval [0, 1] in the sense of minimizing the integral of the square of the vertical distance between the two curves on that interval. A)  a =   B)  a =   C)  a =   D)  a =   E)  a =
C) a = Find the value of the constant a so that the graph of the function f(x)  = ax<sup>2</sup> best fits the curve y =   on the interval [0, 1] in the sense of minimizing the integral of the square of the vertical distance between the two curves on that interval. A)  a =   B)  a =   C)  a =   D)  a =   E)  a =
D) a = Find the value of the constant a so that the graph of the function f(x)  = ax<sup>2</sup> best fits the curve y =   on the interval [0, 1] in the sense of minimizing the integral of the square of the vertical distance between the two curves on that interval. A)  a =   B)  a =   C)  a =   D)  a =   E)  a =
E) a = Find the value of the constant a so that the graph of the function f(x)  = ax<sup>2</sup> best fits the curve y =   on the interval [0, 1] in the sense of minimizing the integral of the square of the vertical distance between the two curves on that interval. A)  a =   B)  a =   C)  a =   D)  a =   E)  a =

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