SOLUTION: I'm needing your help on the following:
For z = 8 - i and w = 1 - 2i, find z/w. That is, determine (8 - i)/(1 - 2i) and simplify as much as possible, writing the result in th
Algebra.Com
Question 1039080: I'm needing your help on the following:
For z = 8 - i and w = 1 - 2i, find z/w. That is, determine (8 - i)/(1 - 2i) and simplify as much as possible, writing the result in the form a + bi, where a and b are real numbers. Show work.
I'm not sure where to begin here. Please help! :)
Answer by Alan3354(69443) (Show Source): You can put this solution on YOUR website!
(8 - i)/(1 - 2i)
------------------
Multiply the NUM and DEN by the conjugate of the DEN, 1 + 2i
=
= (10 + 15i)/5
= 2 + 3i
RELATED QUESTIONS
The complex numbers z and w satisfy |z| = |w| = 1 and zw is not equal to -1.
(a) Prove... (answered by math_tutor2020)
11. (8 pts) For z = 7 + 4i and w = 3 + i, determine z/w. Simplify as much as possible,... (answered by MathLover1)
Hello:
I am asked to solve for x
x - z = xy + w
This is a practice exam so I am... (answered by josmiceli,stanbon)
8+i/1-2i (answered by Fombitz)
I am having problems with these questions, Please help me out!
1) Solve
3 over w (answered by solver91311)
Find the first three iterates of the function shown below.
f(z) = z^2 - c for c = -i... (answered by fractalier)
The complex numbers z and w satisfy |z| = |w| = 1 and zw is not equal to -1.
(a) Prove... (answered by ikleyn)
find z/w and leave your answer in polar form. z=1+i and... (answered by stanbon)
Find polar forms for zw, z/w, and 1/z by first putting z and w into polar form.
z = 27(3 (answered by CPhill,ikleyn)