A formula of order 4 for approximating the first derivative of a function f gives: f'(0) - 4.50557 for h = 1 f(0) = 2.09

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A formula of order 4 for approximating the first derivative of a function f gives: f'(0) - 4.50557 for h = 1 f(0) = 2.09

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A Formula Of Order 4 For Approximating The First Derivative Of A Function F Gives F 0 4 50557 For H 1 F 0 2 09 1
A Formula Of Order 4 For Approximating The First Derivative Of A Function F Gives F 0 4 50557 For H 1 F 0 2 09 1 (71.25 KiB) Viewed 11 times
A Formula Of Order 4 For Approximating The First Derivative Of A Function F Gives F 0 4 50557 For H 1 F 0 2 09 2
A Formula Of Order 4 For Approximating The First Derivative Of A Function F Gives F 0 4 50557 For H 1 F 0 2 09 2 (60.02 KiB) Viewed 11 times
A formula of order 4 for approximating the first derivative of a function f gives: f'(0) - 4.50557 for h = 1 f(0) = 2.09702 for h = 0.5 By using Richardson's extrapolation on the above values, a better approximation of f'(0) is: 1.00177 1.93645 O This option O This option 0.97318 0.17095
Let f be a given function. A graphical interpretation of the 2-point backward difference formula for approximating f'(xo) is the slope of the line joining the points of abscissas xo - h and X, with h > 0. True False This option O This option
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