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# hello can someone please draw these functions in one graph using - Ma.docx

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# hello can someone please draw these functions in one graph using - Ma.docx

hello can someone please draw these functions in one graph using - Matlab - y= -4x^(3/2)/14.7 y = cx - 2c^3 this is the question: Sketch several of the straight-line solution along with the singular solution on the same coordinate system. Observe that the straight-line solutions are all tangent to the singular solution.
Solution
The roots function considers p to be a vector with n+1 elements representing the nth degree characteristic polynomial of an n-by-n matrix, A. The roots of the polynomial are calculated by computing the eigenvalues of the companion matrix, A.
The results produced are the exact eigenvalues of a matrix within roundoff error of the companion matrix, A. However, this does not mean that they are the exact roots of a polynomial whose coefficients are within roundoff error of those in p.
.

hello can someone please draw these functions in one graph using - Matlab - y= -4x^(3/2)/14.7 y = cx - 2c^3 this is the question: Sketch several of the straight-line solution along with the singular solution on the same coordinate system. Observe that the straight-line solutions are all tangent to the singular solution.
Solution
The roots function considers p to be a vector with n+1 elements representing the nth degree characteristic polynomial of an n-by-n matrix, A. The roots of the polynomial are calculated by computing the eigenvalues of the companion matrix, A.
The results produced are the exact eigenvalues of a matrix within roundoff error of the companion matrix, A. However, this does not mean that they are the exact roots of a polynomial whose coefficients are within roundoff error of those in p.
.

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### hello can someone please draw these functions in one graph using - Ma.docx

1. 1. hello can someone please draw these functions in one graph using - Matlab - y= -4x^(3/2)/14.7 y = cx - 2c^3 this is the question: Sketch several of the straight-line solution along with the singular solution on the same coordinate system. Observe that the straight-line solutions are all tangent to the singular solution. Solution The roots function considers p to be a vector with n+1 elements representing the nth degree characteristic polynomial of an n-by-n matrix, A. The roots of the polynomial are calculated by computing the eigenvalues of the companion matrix, A. The results produced are the exact eigenvalues of a matrix within roundoff error of the companion matrix, A. However, this does not mean that they are the exact roots of a polynomial whose coefficients are within roundoff error of those in p.