Lab B - Problem 1 function[aAns aNum = Prob1(angle lengthB...

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Problem 1 function [aAns, aNum] = Prob1(angle, lengthB, lengthC) % Unit 5, Lab B, Problem 1 % Function solves the law of cosines equation to find the % length of one of the sides in a triangle % INPUTS: angle, the angle between sides a and c in degrees % lengthB, the length of side b % lengthC, the length of side c % OUTPUTS: aAns, the symbolic solution of side a in terms of % b, c and theta (the angle between a and c) % aNum, the numeric value(s) of a for the given values % of b, c and theta % sample call: % [aAns, aNum] = Prob1( 60, 5, 4) syms b c theta a; eqn = a^2 +c^2 -2*a*c*cos(theta) - b^2; angleRad=angle*pi/180; aAns = solve(eqn, a); aNum = subs(aAns, {theta,b,c}, {angleRad, lengthB, lengthC}); % note the answer is a length % we find one positive, one negative % so obviously the positive length is the only % real answer Problem 2 function [xAns, roots]=Prob2(input) % Unit 5, Lab B, Problem 2 % solve x^3 + 8*x^2 + ax + 10 = 0 % for x in terms of a, also plot and find solutions at a = input

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Lab B - Problem 1 function[aAns aNum = Prob1(angle lengthB...

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