2. The kinematic viscosity, u of an oil with variation in temperature, T was found to be as follows:T1204060801001202.5x103 5.5x10*1×10+5x102x1051.2×106x10The relationship between the two parameters is given asH = ae*l™where a and b are constants. By using the least square linearization process, determine the value ofa and b so that the given data can be fitted to a curve.(Use up to 6 decimal places for all calculations)

T μ 1 2.5×10-3 20 5.5×10-4 40 1×10-4 60 5×10-5 80 2×10-5 100 1.2×10-5 120 6×10-6…

2. The kinematic viscosity, µ of an oil with variation in temperature, T was found to be as follows: T 1 20 40 60 80 100 120 2.5x10 5.5×10* 1x10* 5×10 2×105 1.2×10$ 6×10 The relationship between the two parameters is given as H= aelT where a and b are constants. By using the least square linearization process, determine the value of a and b so that the given data can be fitted to a curve. (Use up to 6 decimal places for all calculations)

2. The kinematic viscosity, µ of an oil with variation in temperature, T was found to be as follows: T 1 20 40 60 80 100 120 2.5x10 5.5×10* 1x10* 5×10 2×105 1.2×10$ 6×10 The relationship between the two parameters is given as H= aelT where a and b are constants. By using the least square linearization process, determine the value of a and b so that the given data can be fitted to a curve. (Use up to 6 decimal places for all calculations)

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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