Please prove the following statement: :34 + 22: + 1 = 0 has at most two distinct real roots Please upload your solution here IE Please select file(s) Select file(s) Remark 1 Assume the negation of the statement is true, use the mean value theorem, then find the contradiction. 2 A monotonic function (increasing or decreasing) can not have two roots. Why? Check question 4.2 if you don't know how to show a function is a monotonic function. 3 The general conclusion is that: :8\" l pa: l q = 0 (n is a positive integer, p and q are real numbers) has at most two distinct real roots when n is even and has at most three roots when n is odd