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(Solved): 10. Using the three-point forward difference approximation, the secone derivative of the function a ...




10. Using the three-point forward difference approximation, the secone derivative of the function at \( x=2 \) is given as mi
10. Using the three-point forward difference approximation, the secone derivative of the function at \( x=2 \) is given as minwinow \begin{tabular}{|c|c|c|c|c|c|} \hline\( x \) & \( 1.8 \) & \( 2.0 \) & \( 2.2 \) & \( 2.4 \) & \( 2.8 \) \\ \hline\( f(x) \) & \( 6.0496 \) & \( 7.3890 \) & \( 9.0250 \) & \( 11.823 \) & \( 13.454 \) \\ \hline \end{tabular} A) \( 0.905 \) 0) \( 7.275 \) C) 7.415 D) \( 8.180 \) E) \( 9.050 \)


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Given, x=2 From given table data Initial point, x1=1.8 second point, x2=2 Third
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