HW7 Solution - coordinates and r. t (s) 200 202 204 206 208...

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ME 218: ENGINEERING COMPUTATIONAL METHODS Home Work #7 Assigned: October 21, 2011 Due: October 27, 2011 Name: __________________UT EID: ____________Unique: _________ Lab Time: (Mon/Tue) ___PM Problem 1: Least Squares Method (Exponential) Andrade’s equation has been proposed as a model of the effect of temperature on viscosity: a T B D / e = μ where =dynamic viscosity of water, a T = absolute temperature (K), and D and B are parameters. Fit this model to the following data for water. ) ( C T 0 5 10 20 30 40 ) / 10 ( 2 3 m Ns × 1.787 1.519 1.307 1.002 0.7975 0.6529 Note: ] [ ) 273 ( ] [ C T K T a + = Problem 2: Numerical Differentiation (Forward / Backward) An airplane is being tracked by a radar, and data is taken every two seconds in polar
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Unformatted text preview: coordinates and r. t (s) 200 202 204 206 208 210 (rad) 0.75 0.72 0.70 0.68 0.67 0.66 r (m) 5120 5370 5560 5800 6030 6240 Calculate the velocity of the plane as a function of time, where the velocity V is given by: ( ) 2 2 r V r + = Compute the derivatives using the appropriate finite difference techniques (forward, central or backward difference what ever is the best at any given point). Note that here dt d and dt dr r = = . 7 I .1 z Up /, l7 0.02*7 t--14 be Q i 1 f . x CxflSid&r tks Vt 0 <V -M C 9 /\ ' V\ 4>ja<*AO yjfVvJ; < ! \i i-t , j 'A-^1 r-.'A <.t V...
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HW7 Solution - coordinates and r. t (s) 200 202 204 206 208...

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