Using a fixed number of subdivisions, we approximate the integrals f (the blue function) and g (the black function) on the interval shown in the figure below M For which function f or g, is the Trapezoidal Rule more accurate. f g The accuracy of the Trapezoidal Rule would be the same for both functions It is impossible to determine which function is more accurately approximated using the Trapezoidal Rule

plug S) Find the points on the graph of y=9-x² that are closest to (0, 3). (Hint: If you are stumped take a look at this video https://www.youtube.com/watch?v=uGIOHXm tfE to see a problem of this type.) roA) Primary equation: d%=DVrx-0)²+(y-3) constraint secondary equation 2. C0.3) Subfor y pnt BO Pn. %D d=V Cx-0)-+(9-x²)- 3 )² (7) d=V x2+ (6-x²)2 %3D d=DVx4_11x²+36 closest to Co3 need to be minimuum f(X)= x4-11x²+36 3 FI(X)=4X- 22X3D0 2x ( 2x²-11)=0 2×3D0 2x²-113D0 X-0 2.

What is the axis of symmetry y = 2 - 5z? 2 52

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