The following data represent a subject's horizontal walking velocity over a 10-metre distance, with each data point representing the average velocity over each 1-metre increment. Using the Hanning algorithm and the appropriate start and end point routines, calculate the smoothed values for the following dataset:
$ \begin{array}{ll}\text { Data point \# } & \text { Raw Velocity }(\mathrm{m} / \mathrm{s})& \text { Smoothed Velocity(m/s)} \ 1 & 0.287 \ 2 & 0.792 \ 3 & 0.911 \ 4 & 1.132 \ 5 & 1.221 \ 6& 1.178 \ 7 & 1.221 \ 8& 1.252 \ 9 & 1.228 \ 10& 1.205\end{array} $

Question

The following data represent a subject's horizontal walking velocity over a 10-metre distance, with each data point representing the average velocity over each 1-metre increment. Using the Hanning algorithm and the appropriate start and end point routines, calculate the smoothed values for the following dataset:
 $ \begin{array}{ll}\text { Data point \# } & \text { Raw Velocity }(\mathrm{m} / \mathrm{s})& \text {  Smoothed Velocity(m/s)}  \ 1 & 0.287 \ 2 & 0.792 \ 3 & 0.911 \ 4 & 1.132 \ 5 & 1.221 \ 6& 1.178 \ 7 & 1.221 \ 8& 1.252 \ 9 & 1.228 \ 10& 1.205\end{array} $

Quizplus · Accepted Answer

The Answer of The following data represent a subject's horizontal walking velocity over a 10-metre distance, with each data point representing the average velocity over each 1-metre increment. Using the Hanning algorithm and the appropriate start and end point routines, calculate the smoothed values for the following dataset:
 $ \begin{array}{ll}\text { Data point \# } & \text { Raw Velocity }(\mathrm{m} / \mathrm{s})& \text {  Smoothed Velocity(m/s)}  \ 1 & 0.287 \ 2 & 0.792 \ 3 & 0.911 \ 4 & 1.132 \ 5 & 1.221 \ 6& 1.178 \ 7 & 1.221 \ 8& 1.252 \ 9 & 1.228 \ 10& 1.205\end{array} $

The Following Data Represent a Subject's Horizontal Walking Velocity Over