what is the relationship between R and R1 and R3 for R.cos(wt+β)=R1.cos(wt+β)+R3.cos(3wt+3β)
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With R =squrt(R1^2+R3^2) for R.cos(wt+β)=R1.cos(wt+β)+R3.cos(wt+β)
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Sam Chak
2024-3-29
@YOUSSEF El MOUSSATI, Has this question been resolved? If not, could you please provide constructive feedback and comments to guide further follow-up and discussion?
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Walter Roberson
2024-1-8
syms R R1 R3 w t beta
eqn1 = R == sqrt(R1^2 + R3^2);
eqn2 = R .* cos(w * t + beta) == R1 .* cos(w*t + beta) + R3 .* cos(w*t + beta);
sol = solve([eqn1, eqn2], [R1, R3])
sol.R1
sol.R3
So the relationship is that R1 = R and R3 = 0, OR R1 = 0 and R3 = R
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