Question
Project 8.2 This project involves determining the best t polynomial approximating curve to the (H vs. Q) data obtained from a pump manufacturers catalog (units
Project 8.2
This project involves determining the best t polynomial approximating curve to the (H vs. Q) data obtained from a pump manufacturers catalog (units changed to SI units). e data points of the (H vs. Q) curve are shown in Table P8.2.
Table P8.2 H vs. Q Data from the Pump Manufacturer
Q | H | Q | H | |
(m3/h) | (m) | (m3/h) | (m) | |
3.3 | 43.3 | 61.6 | 40.8 | |
6.9 | 43.4 | 68.5 | 39.6 | |
13.7 | 43.6 | 75.3 | 38.7 | |
20.5 | 43.6 | 82.2 | 37.2 | |
27.4 | 43.3 | 89.0 | 36.3 | |
34.2 | 43.0 | 95.8 | 34.4 | |
41.1 | 42.7 | 102.7 | 32.6 |
PLEASE DO NOT USE THE SOLUTION POSTED ON CHEGG
Try degree polynomials of 2 through 4 to determine which degree polynomial will give the smallest mse. Use MATLABs function poly t, which returns the coef- cients for each of the three polynomials. en use MATLABs function polyval to create for each polynomial:
(a) A table containing Q, Hc, and H, where Hc is the approximating curve for H vs. Q.
(b) A plot of Hc vs.Q(solidline) and H vs. Q(smallcircles), all plots on the same page.
PLEASE DO NOT USE THE SOLUTION POSTED ON CHEGG
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