+1518 Let b be a constant. What is the smallest possible degree of the polynomial f(x) + b \cdot g(x), where f(x) = 2x^5 - 6x^4 - 4x^3 + 12x^2 + 7x - 5 and g(x) = x^6 - 17x^5 + 2x^4 + 6x^3 + 11x^2 - 8x + 1.
+14 It is impossible to eliminate both the x5 term and the x6 term at once, so we set b=0→f(x)+b⋅g(x)=f(x)=2x5−6x4−4x3+12x2+7x+5. deg(f(x)+b⋅g(x)=5)
+14 It is impossible to eliminate both the x5 term and the x6 term at once, so we set b=0→f(x)+b⋅g(x)=f(x)=2x5−6x4−4x3+12x2+7x+5. deg(f(x)+b⋅g(x)=5)
