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Using the least squares method answer the following in a word doc.
· What are the main strengths of this method?
· What are its main shortcomings?
· When would least squares be useful in the real world?
· Does the use of linear algebra make this method easier to understand or use?
Find which numbers are solutions to the given equality.
D2. Explain the relationship between the x and y intercepts and the general form of a quadratic function. Then demonstrate this relationship in the following:
Compute the distance between two points ( 1 - sqrt2, - 1) and (2 + sqrt2, 4). Evaluate the following expression when x=3 and y+2, 2xy-x^2y. Solve the equation for L . p = 2L + 2w.
Find the percent of spam from the given model
Build a 25- point numerical integration scheme based on 5- point Gaussian quadrature in the x and y directions. Specify the quadrature points and the summation weights.
Determine whether these vectors are linearly independent or dependent.
write the equation in slope-intercept form of the line that has a slope of -5 and a y-intercept of
find the slope of the line that passes through the given points 04 and
Explain why there are usually two solutions in quadratic equations? Please also share an example of a non-linear equation applied to a real life problem?
Graphical method for optimization problem.
solving systems of equations by
Solve the quadratic equation using any of the techniques learned in this unit. The solution(s) will be one of the dimensions; use step 2 to find the other.
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