0000:00:00:00:00Start33Number 33ExplanationGiven that p(x)p(x)p(x) and g(x)g(x)g(x) are two different polynomials, with p(10)=mp(10) = mp(10)=m and g(10)=ng(10) = ng(10)=n. If p(x)h(x)=(p(x)g(x)−1)(p(x)+g(x))p(x)h(x) = \left(\frac{p(x)}{g(x)} - 1\right)(p(x) + g(x))p(x)h(x)=(g(x)p(x)−1)(p(x)+g(x)), h(10)=−1615h(10) = -\frac{16}{15}h(10)=−1516, then the maximum value of ∣m+n∣=|m + n| = ∣m+n∣=....888666444222000
33Number 33ExplanationGiven that p(x)p(x)p(x) and g(x)g(x)g(x) are two different polynomials, with p(10)=mp(10) = mp(10)=m and g(10)=ng(10) = ng(10)=n. If p(x)h(x)=(p(x)g(x)−1)(p(x)+g(x))p(x)h(x) = \left(\frac{p(x)}{g(x)} - 1\right)(p(x) + g(x))p(x)h(x)=(g(x)p(x)−1)(p(x)+g(x)), h(10)=−1615h(10) = -\frac{16}{15}h(10)=−1516, then the maximum value of ∣m+n∣=|m + n| = ∣m+n∣=....888666444222000