Let x5−x2−x−1=p1(x)p2(x)⋯pk(x), where each non-constant polynomial p(x) is monic with integer coefficients, and cannot be factored further over the integers. Compute p1(2)+p2(2)+⋯+pk(2).
And also, can you pls solve this question when you are done?
Given that the point (9,7) is on the graph of y=f(x), there is one point that must be on the graph of 2y=f(2x)/2+2. What is the sum of coordinates of that point?