Difference between revisions of "1992 AIME Problems/Problem 10"
I_like_pie (talk | contribs) |
m |
||
| Line 1: | Line 1: | ||
== Problem == | == Problem == | ||
| + | Consider the region <math>A^{}_{}</math> in the complex plane that consists of all points <math>z</math> such that both <math>\frac{z^{}_{}}{40}</math> and <math>\frac{40^{}_{}}{\overline{z}}</math> have real and imaginary parts between <math>0^{}_{}</math> and <math>1^{}_{}</math>, inclusive. What is the integer that is nearest the area of <math>A^{}_{}</math>? | ||
== Solution == | == Solution == | ||
Revision as of 21:35, 10 March 2007
Problem
Consider the region 
in the complex plane that consists of all points 
such that both 
and 
have real and imaginary parts between 
and 
, inclusive. What is the integer that is nearest the area of ?
Solution
This problem needs a solution. If you have a solution for it, please help us out by adding it.
