Answer to Question #91345 in Complex Analysis for Ra

Complex Analysis

Question #91345

Find the polynomial equation over R of lowest degree which is satisfied by 1-i and 3+2i

Expert's answer

It can be proved that the unknown equation is "(x-(1-i))(x-(1+i))(x-(3+2i))(x-(3-2i))=0". Or the equivalent form "x^4-8x^3+27x^2-38x+26=0".

Learn more about our help with Assignments: Complex Analysis

Comments

No comments. Be the first!

Leave a comment

Related Questions

1. Find the polynomial equation over R of lowest degree which is satisfied by 1-i and 3+2i
2. Describe the geometric, polar and exponential representations of: (\bar -5i+2)⁻¹
3. If ω is a cube root of unity show that (1-ω+ω²)(1+ω-ω²)=4
4. What is the distance between the points x and y, given that x = 3 + 2i and y = 4 + 3i?
5. Question: please convert this complex number into the polar form. 1/2j note: it is not (1/2) * j
6. Describe the geometric,polar and exponential representations of (5i+2)^-1
7. Using the method of Laplace transform, solve the following initial value problem: y′′ − 3y�