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the function tverskySim (found in problem4/tverskySim.m) takes optional arguments, theta, alpha, beta where theta is the weight assigned to the common features between a and b, alpha is the weight for the distinctive features of a, and beta is the weight for the distinctive features of b. Complete the function findRhinoAndSquirrelSim so that it takes theta, alpha, and beta as arguments and returns simRhinoToSquirrel, the similarity of a rhino to a squirrel, and simSquirrelToRhino, the similarity of a squirrel to a rhino. For theta = 1.0, alpha = 0.5, beta = 2.5.
on my data... rhino is number 28 and squirrel is number 27
this is how the function starts...
function [simRhinoToSquirrel, simSquirrelToRhino] = findRhinoAndSquirrelSim(theta, alpha, beta)
Parameter is related to the energy of the storm, since kinetic energy is proportional to velocity squared. However, it does not take into account the size of the storm, which would be necessary for a true total energy estimate.
Write a programs in Matlab to demonstrate the effect of zero-padding and filtering the DC-component in the frequency domain.
Write a program that, given a list of 5 social security numbers, finds the memory locations assigned by the hashing function h(k) = k mod 55 to store customer records. program should be able to handle collisions.
the script that will graphically show the range of frequencies for which the ouput amplitude is less than 70% of the input amplitude. The original problem statement
Sketch the z-plane pole-zero plot and determine the stability status for the following digital system.
Find a general solution of the following ordinary differential equations and find the general solution of the following ordinary differential equation
Compute the economy sized SVD of the reshaped A matrix.
The Travelling Salesman problem involves a salesman who has to visit a number of cities in a single closed tour. The salesman always starts and ends the tour in his home city and visits each other city on the tour exactly once.
Generate by measdata.m an array A withsize (365,24), containing temperature measurements for an entire year [1 January,..., 31 December], 24 hours a day [00.00h,...,23.00h].
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?
Generate a sphere of diameter 3. Create 3 vectors representing the translation of this sphere along the x, y, and z axes. Generate the correct vectors given the description below: The sphere should be translated to (-10, -10, -10).
Lagrange interpolating polynomial of degree
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