ustrationsContentAdd-insMediaLinKsredentials are out of date. Please sign in as 2017000732@feu.edu.ph so we can verify your subscription.Sign InData (Y, X format)A. Force (F versus Mass (M)Force (newtons, N)Mass (grams, g)1001220016300204002450029600B. Pressure (P) and Volume (V)Pressure (pascal, Pa)Volume (X 106) m31/volume102.48.3.06.3.86.713122A. Apply the linear least-squares method to each set of data to obtain a mathematical model showingthe relationships between variables.B. Solve for the values of r for graphs showing a direct proportionality between variables.y= mx + bnExy-ExEym%3DnEx²- (Ex)²Equations:Ex Ey-E Exy Ey- mExrEx - Ex)2Exy-ExEyVnEx-Ex) /nEy-Cy)73D4.2)

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Data (Y, X format) A. Force (F) versus Mass (M) Force (newtons, N) Mass (grams, g) 100 12 200 16 300 20 400 24 500 29 600 B. Pressure (P) and Volume (V) Volume (x 106) m³ 1/volume Pressure (pascal, Pa) 10 2.4 3.0 3.8 4 6.7 13 1 22 A. Apply the linear least-squares method to each set of data to obtain a mathematical model showing the relationships between variables. B. Solve for the values of r for graphs showing a direct proportionality between variables. Equations: y = mx + b η Σxy-ΣxΣγ nEx -(Ex) m = Ex Ey-ExExy Ey-mEx nEx-(Ex)= nExy-ExEy r%3= Vn Exa - (Ex) nEy-Ey)

Data (Y, X format) A. Force (F) versus Mass (M) Force (newtons, N) Mass (grams, g) 100 12 200 16 300 20 400 24 500 29 600 B. Pressure (P) and Volume (V) Volume (x 106) m³ 1/volume Pressure (pascal, Pa) 10 2.4 3.0 3.8 4 6.7 13 1 22 A. Apply the linear least-squares method to each set of data to obtain a mathematical model showing the relationships between variables. B. Solve for the values of r for graphs showing a direct proportionality between variables. Equations: y = mx + b η Σxy-ΣxΣγ nEx -(Ex) m = Ex Ey-ExExy Ey-mEx nEx-(Ex)= nExy-ExEy r%3= Vn Exa - (Ex) nEy-Ey)

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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