SOLUTION: |4+2i|

Algebra.Com
Question 938580: |4+2i|
Answer by josgarithmetic(39620)   (Show Source): You can put this solution on YOUR website!
That means, the SIZE of the number. Complex number with Real and Imaginary components, which is a point in two dimensions.
You find how far away it is from the origin. This works like a right triangle.
4 in the Real direction, +2 in the Imaginary direction.



Pythagorean Theorem.

RELATED QUESTIONS

2i+(-4-2i) (answered by jim_thompson5910)
4-2i/3+2i (answered by ReadingBoosters)
4+2i (answered by Alan3354)
[(4 +3i) - (7+2i)] +... (answered by asuar010)
(4-2i)^2 (answered by fractalier)
(4-2i)^2 (answered by fractalier)
(4+2i)-(-1+5i) (answered by jim_thompson5910)
(5+2i)+(4-7i) (answered by richwmiller)
(-4-6i)-(3+2i) (answered by i-am-007)