determine the minimum degree that an algebraic equation can assume knowing that it admits 2 as a double root and i as a tr
Question
Determine the minimum degree that an algebraic equation can assume knowing that it admits 2 as a double root and -i as a triple root
227
likes
1135 views
Answer to a math question Determine the minimum degree that an algebraic equation can assume knowing that it admits 2 as a double root and -i as a triple root
Since -i is a triple root, this function should also have i as triple root as complex roots always occur in conjugate pairs. Moreover 2 is a double root of the equation. Therefore, the min. degree possible is 2+3+3 = 8
Frequently asked questions (FAQs)
Question: "Graph the logarithmic function y = log(x) and identify the point (2, ?). What are the coordinates of this point?"
+
What is the domain of the logarithmic function f(x) = log x / f(x) = ln x? Express the answer in interval notation.
+
What is the maximum number of possible turning points in the graph of the cubic function f(x) = x^3?