[/quote]
,
with their incenter 
.
lies on 
on the same side as 
wrt 
.
lies on the shorter arc 
of the circumcircle 
Prove that 
is the angle bisector of 
.
.
represented by tokens to players 
to 
so that they all have the same number of tokens in their urns.
beats 
when, when 
.
What is 
such that the following equations are both true:
be reals such that 
Prove that
of the triangle 
.
intersect 
and denote the excentre of 
by 
.
and 
be the midpoints of 
respectively.
and 
are concyclic.
.
.
cut 
at 
and 
be the centroid of 
meets 
and 
is the projection of 
onto 
lie on a common circle.
be 
.
and 
are two moving points on the circle 
:
,
.
.
.
such that there exists a non-negative integer 
for which the set 
is fragrant?
and 
Show that
Where 
Where 
is a positive integer, then a user is an 
-
-
Y by programjames1
Hi everyone, this is the first time I'm writing something here(in comparison to the past 10 years of just looking at cool posts).
I'm looking for the amc statistics (all of the data) that was originally archived in this link
https://amc-reg.maa.org/reports/generalreports.aspx
It had some important data sets like: number of perfect scorers each year, the number of DHRs, item difficulty, difficulty by grade and gender, etc
If anyone archived the statistical data, pleeeeeaaase let me know!
thanks.
I'm looking for the amc statistics (all of the data) that was originally archived in this link
https://amc-reg.maa.org/reports/generalreports.aspx
It had some important data sets like: number of perfect scorers each year, the number of DHRs, item difficulty, difficulty by grade and gender, etc
If anyone archived the statistical data, pleeeeeaaase let me know!
thanks.
