Two polynomials are defined in MATLAB as >>p=[50 3 2 0]; q= [400 -1]; To find thezeros of T(s) = p(s)/q(s) we use the function:Select one:>> pole(p/q)а.O b. >> zero(p/q)O c. >> conv(p)С.d.>> zero(tf(p,q))O e.None of these functionsf.>> roots(p/q)

Matlab is a programming and numerical platform to compute values, analyze , create model.

Answered: Two polynomials are defined in MATLAB…

Elements Of Modern Algebra

8th Edition

ISBN:9781285463230

Author:Gilbert, Linda, Jimmie

Publisher:Gilbert, Linda, Jimmie

Chapter8: Polynomials

Section8.1: Polynomials Over A Ring

Problem 13E

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Write each of the following polynomials as a products of its leading coefficient and a finite number of monic irreducible polynomials over 5. State their zeros and the multiplicity of each zero. 2x3+1 3x3+2x2+x+2 3x3+x2+2x+4 2x3+4x2+3x+1 2x4+x3+3x+2 3x4+3x3+x+3 x4+x3+x2+2x+3 x4+x3+2x2+3x+2 x4+2x3+3x+4 x5+x4+3x3+2x2+4x
If c is a zero of polynomial P. then (a) P(c) = __________. (b) xc is a__________of P(x). (c) c is a(n) _____-intercept of the graph of P.
a. Find a nonconstant polynomial in Z4[ x ], if one exists, that is a unit. b. Find a nonconstant polynomial in Z3[ x ], if one exists, that is a unit. c. Prove or disprove that there exist nonconstant polynomials in Zp[ x ] that are units if p is prime.
Consider the following polynomial over Z9, where a is written for [ a ] in Z9: f(x)=2x3+7x+4, g(x)=4x2+4x+6, h(x)=6x2+3. Find each of the following polynomials with all coefficients in Z9. a. f(x)+g(x) b. g(x)+h(x) c. f(x)g(x) d. g(x)h(x) e. f(x)g(x)+h(x) f. f(x)+g(x)h(x) g. f(x)g(x)+f(x)h(x) h. f(x)h(x)+g(x)h(x)
Which of the following statements couldn't possibly be true about the polynomial function P? (a) P has degree 3, two local maxima, and two local minima. (b) P has degree 3 and no local maxima or minima. (c) P has degree 4, one local maximum, and no local minima.
Find the quartic (fourth-degree) polynomial function f with real coefficients that has 1,2and2i, as zeros, and f(1)=10.

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Two polynomials are defined in MATLAB as >>p=[5 03 2 0]; q= 0 -1]; lo find the zeros of T(s) = p(s)/q(s) we use the function: Select one: а. >> pole(p/q) O b. >> zero(p/q) C. >> conv(p) O d. >> zero(tf(p,q)) е. None of these functions >> roots(p/g)