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The script should remove and interpolate missing points (NaNs) in column L_Angle. You can use any type of interpolation: replacing a NaN with the value from the previous row, linear interpolation, non-linear interpolation using polyfit function.
Illustrate results of your interpolation by plotting a small piece of data before and after interpolation on the same graph using the "plot" and "hold on" commands. Submit the script and the plot in a single Word file.
MATLAB: Create a function that will use the Secant method
Write a MATLAB program to verify your answers. Submit the output displayed.(Use matlab functions such as dot, cross, norm, acos
If b=3, a=6 how many loops would the given program do? what will be the out put for z(4)? what would be size (in rows and columns) for variables z, i and b?
Write a program that will solve the problem specified above( for the rocket). However, lit user of your program is to insert the starting height, and the time the rocket travels.
Using SML: Generalize the program below to allow negative integers on the input. We assume that negative integers are preceded by the minus sign(-) rather than the tilde (~). Note that we not only have to recognize negative integers but we can no lon..
Write a function called eapprox that takes the value of K as input and which them approximates e using the method described.
It's a mechanical engineering project proposal. the program that we using is called "Mat lab". Here are the rules for the project proposal.
Consider the predator-prey models developed early part of the 20 th century in which the number of predators and preys may be predicted using the pair of ODEs
a reversible heat engine in a satellite operates between a hot reservoir at t1 and a radiating panel cold reservoir at
Let a and b be three-dimensional vectors. Write a MATLAB script that performs: 1. the dot product between the two vectors and 2. the cross product a × b.
Simulate 2000 coin flip experiments with a biased coin with "success" probability (chance of 1) p = 1=5. Plot an outcome of the proportion of successes with respect to the number of coin flips. Supply your code.
compare with the true value of 6.737947 x 10 -3 . Use 20 terms to evaluate each series and compute true and approximate relative errors as terms are added.
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